A block of iron with volume 11.5 x 10-5 m3 contains 3.35 x 1025 electrons, with each electron having a magnetic moment equal to the Bohr magneton. Suppose that 50.007% (nearly half) of the electrons have a magnetic moment that points in one direction, and the rest of the electrons point in the opposite direction. What is the magnitude of the magnetization of this block of iron? magnitude of magnetization: A/m

Answers

Answer 1

The magnitude of the magnetization of this block of iron will be [tex]1.35\times 10^{6} A/m[/tex].

The magnetization of a material is a measure of its magnetic moment per unit volume. To calculate the magnitude of magnetization for the given block of iron, we need to determine the total magnetic moment and divide it by the volume of the block.

Given that the block of iron has a volume of [tex]11.5 \times 10^{-5} m^3[/tex] and contains [tex]3.35 \times 10^{25}[/tex] electrons, we know that each electron has a magnetic moment equal to the Bohr magneton ([tex]\mu_B[/tex]).

The total magnetic moment can be calculated by multiplying the number of electrons by the magnetic moment of each electron. Thus, the total magnetic moment is ([tex]3.35 \times 10^{25}[/tex]electrons) × ([tex]\mu_B[/tex]).

We are told that nearly half of the electrons have a magnetic moment pointing in one direction, while the rest point in the opposite direction. Therefore, the net magnetic moment is given by 50.007% of the total magnetic moment, which is(50.007%)([tex]3.35 \times 10^{25}[/tex] electrons) × ([tex]\mu_B[/tex]).

To find the magnitude of magnetization, we divide the net magnetic moment by the volume of the block:

Magnitude of magnetization = [tex]\frac{(50.007\%)(3.35\times 10^{25})\times \mu_B}{11.5 \times 10^{-5}}[/tex]

Magnitude of magnetization= [tex]1.35\times10^{6} A/m[/tex]

Therefore, the magnitude of the magnetization of this block of iron will be [tex]1.35\times 10^{6} A/m[/tex].

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Related Questions

(a) An electron has a kinetic energy of 5.18 ev. Find its wavelength. nm (b) A photon has energy 5.18 eV. Find its wavelength. nm

Answers

a) λ = 6.626 x 10^-34 J·s / p, b) λ = (6.626 x 10^-34 J·s * 2.998 x 10^8 m/s) / (8.301 x 10^-19 J) in nanometers

(a) To find the wavelength of an electron with kinetic energy 5.18 eV, we can use the de Broglie wavelength formula:

λ = h / p

where λ is the wavelength, h is the Planck's constant (6.626 x 10^-34 J·s), and p is the momentum.

The momentum of an electron can be calculated using the relativistic momentum equation:

p = sqrt(2mE)

where m is the mass of the electron (9.109 x 10^-31 kg) and E is the kinetic energy in joules.

First, convert the kinetic energy from electron volts (eV) to joules (J):

5.18 eV * 1.602 x 10^-19 J/eV = 8.301 x 10^-19 J

Then, calculate the momentum:

p = sqrt(2 * 9.109 x 10^-31 kg * 8.301 x 10^-19 J)

Finally, substitute the values into the de Broglie wavelength formula:

λ = 6.626 x 10^-34 J·s / p

Calculate the numerical value of λ in nanometers (nm).

(b) For a photon with energy 5.18 eV, we can use the photon energy-wavelength relationship:

E = hc / λ

where E is the energy, h is the Planck's constant (6.626 x 10^-34 J·s), c is the speed of light (2.998 x 10^8 m/s), and λ is the wavelength.

First, convert the energy from electron volts (eV) to joules (J):

5.18 eV * 1.602 x 10^-19 J/eV = 8.301 x 10^-19 J

Then, rearrange the equation to solve for the wavelength:

λ = hc / E

Substitute the values into the equation:

λ = (6.626 x 10^-34 J·s * 2.998 x 10^8 m/s) / (8.301 x 10^-19 J)

Calculate the numerical value of λ in nanometers (nm).

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Draw the potential energy curve associated with an object such that be- tween=-2o and x = xo:
• If Emech 10 J, there are 5 turning points. • If Emech = 20 J, there are 3 turning points and the object can escape towards x= t +x
Be sure to clearly label the curve.

Answers

The potential energy curve associated with an object such that be- tween=-2o and x = xo is shown/

What is potential energy curve?

A graph plotted between the potential energy of a particle and its displacement from the center of force is called potential energy curve.

If Emech = 10 J, there are 5 turning points:

The object will oscillate between the turning points due to the conservation of mechanical energy.The turning points represent the extreme positions where the object momentarily comes to rest before changing direction.The object will oscillate back and forth within the range of -20 to x = x0, moving between the turning points.

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In a photoelectric effect experiment, a metal with a work function of 1.4 eV is used.
If light with a wavelength 1 micron (or 10-6 m) is used, what is the speed of the ejected electrons compared to the speed of light?
Enter your answer as a percent of the speed to the speed of light to two decimal places. For instance, if the speed is 1 x 108 m/s, enter this as 100 x (1 x 108 m/s)/(3 x 108 m/s)=33.33.
If you believe an electron cannot be ejected, enter a speed of zero.

Answers

To determine the speed of the ejected electrons, we need to compare this energy to the work function of the material. If the energy of the photons is greater than or equal to the work function, electrons can be ejected. If it is lower, no electrons will be ejected.

The speed of ejected electrons depends on the energy of the incident light and the material properties. To calculate the speed of the ejected electrons, we need to consider the energy of the photons and the work function of the material.

The energy of a photon can be calculated using the equation E = hf, where E is the energy, h is Planck's constant (approximately 6.63 x 10^-34 J·s), and f is the frequency of the light. Since we know the wavelength, we can find the frequency using the equation f = c/λ, where c is the speed of light (approximately 3 x 10^8 m/s) and λ is the wavelength.

In this case, the wavelength is 1 micron, which is equivalent to 10^-6 m. Therefore, the frequency is f = (3 x 10^8 m/s)/(10^-6 m) = 3 x 10^14 Hz.

Now, we can calculate the energy of the photons using E = hf. Plugging in the values, we have E = (6.63 x 10^-34 J·s)(3 x 10^14 Hz) ≈ 1.989 x 10^-19 J.

To determine the speed of the ejected electrons, we need to compare this energy to the work function of the material. If the energy of the photons is greater than or equal to the work function, electrons can be ejected. If it is lower, no electrons will be ejected.

Without specific information about the material and its work function, we cannot determine the speed of the ejected electrons.

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1.(a) Calculate the number of electrons in a small, electrically neutral silver pin that has a mass of 12.0 g. Silver has 47 electrons per atom, and its molar mass is 107.87 g/mol.
(b) Imagine adding electrons to the pin until the negative charge has the very large value 2.00 mC. How many electrons are added for every 109 electrons already present?

Answers

The number of electrons in a small, electrically neutral silver pin that has a mass of 12.0 g. is (a) [tex]3.14\times10^{24}[/tex] and approximately (b) [tex]1.15 \times 10^{10}[/tex] additional electrons are needed to reach the desired negative charge.

(a) To calculate the number of electrons in the silver pin, we need to determine the number of silver atoms in the pin and then multiply it by the number of electrons per atom.

First, we calculate the number of moles of silver using the molar mass of silver:

[tex]\frac{12.0g}{107.87 g/mol} =0.111mol.[/tex]

Since each mole of silver contains Avogadro's number ([tex]6.022 \times 10^{23}[/tex]) of atoms, we can calculate the number of silver atoms:

[tex]0.111 mol \times 6.022 \times 10^{23} atoms/mol = 6.67 \times 10^{22} atoms.[/tex]

Finally, multiplying this by the number of electrons per atom (47), we find the number of electrons in the silver pin:

[tex]6.67 \times 10^{22} atoms \times 47 electrons/atom = 3.14 \times 10^{24} electrons.[/tex]

(b) To determine the number of additional electrons needed to reach a negative charge of 2.00 mC, we can calculate the charge per electron and then divide the desired total charge by the charge per electron.

The charge per electron is the elementary charge, which is [tex]1.6 \times 10^{-19} C[/tex]. Thus, the number of additional electrons needed is:

[tex]\frac{(2.00 mC)}{ (1.6 \times 10^{-19} C/electron)} = 1.25 \times 10^{19} electrons.[/tex]

To express this relative to the number of electrons already present[tex]1.09 \times 10^{9}[/tex], we divide the two values:

[tex]\frac{(1.25 \times 10^{19} electrons)} {(1.09 \times 10^{9} electrons)} = 1.15 \times 10^{10}.[/tex]

Therefore, for every [tex]1.09 \times 10^{9}[/tex] electrons already present, approximately [tex]1.15 \times 10^{10}[/tex] additional electrons are needed to reach the desired negative charge.

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"For
a converging lens with a 25.0cm focal length, an object with a
height of 6cm is placed 30.0cm to the left of the lens
a. Draw a ray tracing diagram of the object and the resulting
images

Answers

A ray tracing diagram is shown below:

Ray tracing diagram of the object and resulting image for a converging lens

Focal length of converging lens, f = 25.0 cm

Height of the object, h = 6 cm

Distance of the object from the lens, u = -30.0 cm (negative as the object is to the left of the lens)

We can use the lens formula to calculate the image distance,

v:1/f = 1/v - 1/u1/25 = 1/v - 1/-30v = 83.3 cm (approx.)

The positive value of v indicates that the image is formed on the opposite side of the lens, i.e., to the right of the lens. We can use magnification formula to calculate the height of the image,

h':h'/h = -v/uh'/6 = -83.3/-30h' = 20 cm (approx.)

Therefore, the image is formed at a distance of 83.3 cm from the lens to the right side, and its height is 20 cm.

A ray tracing diagram is shown below:Ray tracing diagram of the object and resulting image for a converging lens.

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A cube with edges of length 1 = 0.13 m and density Ps = 2.7 x 103kg/m3 is suspended from a spring scale. a. When the block is in air, what will be the scale reading?

Answers

"When the cube is in air, the scale reading will be approximately 58.24 N." Weight is a force experienced by an object due to the gravitational attraction between the object and the Earth (or any other celestial body). It is a vector quantity, meaning it has both magnitude and direction. The weight of an object is directly proportional to its mass and the acceleration due to gravity.

To determine the scale reading when the cube is in the air, we need to consider the weight of the cube.

The weight of an object is given by the equation:

Weight = mass x acceleration due to gravity

The mass of the cube can be calculated using its density and volume. Since it is a cube, each side has a length of 0.13 m, so the volume is:

Volume = length^3 = (0.13 m)³ = 0.002197 m³

The mass is then:

Mass = density x volume = (2.7 x 10³ kg/m³) x 0.002197 m³ = 5.9449 kg

The acceleration due to gravity is approximately 9.8 m/s².

Now we can calculate the weight of the cube:

Weight = mass x acceleration due to gravity = 5.9449 kg x 9.8 m/s²= 58.23502 N

Therefore, when the cube is in air, the scale reading will be approximately 58.24 N.

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A cord is wrapped around the rim of a solid uniform wheel 0.270 m in radius and of mass 9.60 kg. A steady horizontal pull of 36.0 N to the right is exerted on the cord, pulling it off tangentially trom the wheel. The wheel is mounted on trictionless bearings on a horizontal axle through its center. - Part B Compute the acoeleration of the part of the cord that has already been pulled of the wheel. Express your answer in radians per second squared. - Part C Find the magnitude of the force that the axle exerts on the wheel. Express your answer in newtons. - Part D Find the direction of the force that the axle exerts on the wheel. Express your answer in degrees. Part E Which of the answers in parts (A). (B), (C) and (D) would change if the pull were upward instead of horizontal?

Answers

Part B: The acceleration of the part of the cord that has already been pulled off the wheel is approximately 2.95 radians per second squared.

Part C: The magnitude of the force that the axle exerts on the wheel is approximately 28.32 N.

Part D: The direction of the force that the axle exerts on the wheel is 180 degrees (opposite direction).

Part E: If the pull were upward instead of horizontal, the answers in parts B, C, and D would remain the same.

Part B: To compute the acceleration of the part of the cord that has already been pulled off the wheel, we can use Newton's second law of motion. The net force acting on the cord is equal to the product of its mass and acceleration.

Radius of the wheel (r) = 0.270 m

Mass of the wheel (m) = 9.60 kg

Pulling force (F) = 36.0 N

The force causing the acceleration is the horizontal component of the tension in the cord.

Tension in the cord (T) = F

The acceleration (a) can be calculated as:

F - Tension due to the wheel's inertia = m * a

F - (m * r * a) = m * a

36.0 N - (9.60 kg * 0.270 m * a) = 9.60 kg * a

36.0 N = 9.60 kg * a + 2.59 kg * m * a

36.0 N = (12.19 kg * a)

a ≈ 2.95 rad/s²

Therefore, the acceleration of the part of the cord that has already been pulled off the wheel is approximately 2.95 radians per second squared.

Part C: To find the magnitude of the force that the axle exerts on the wheel, we can use Newton's second law again. The net force acting on the wheel is equal to the product of its mass and acceleration.

The force exerted by the axle is equal in magnitude but opposite in direction to the net force.

Net force (F_net) = m * a

F_axle = -F_net

F_axle = -9.60 kg * 2.95 rad/s²

F_axle ≈ -28.32 N

The magnitude of the force that the axle exerts on the wheel is approximately 28.32 N.

Part D: The direction of the force that the axle exerts on the wheel is opposite to the direction of the net force. Since the net force is horizontal to the right, the force exerted by the axle is horizontal to the left.

Therefore, the direction of the force that the axle exerts on the wheel is 180 degrees (opposite direction).

Part E: If the pull were upward instead of horizontal, the answers in parts B, C, and D would not change. The acceleration and the force exerted by the axle would still be the same in magnitude and direction since the change in the pulling force direction does not affect the rotational motion of the wheel.

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Determine the Schwartzschild radius of a black hole equal to the mass of the entire Milky Way galaxy (1.1 X 1011 times the mass of the Sun).

Answers

The Schwarzschild radius of a black hole with a mass equal to the mass of the entire Milky Way galaxy is approximately 3.22 × 10^19 meters.

To determine the Schwarzschild radius (Rs) of a black hole with a mass equal to the mass of the entire Milky Way galaxy (1.1 × 10^11 times the mass of the Sun), we can use the formula:

Rs = (2 * G * M) / c^2,

where:

Rs is the Schwarzschild radius,G is the gravitational constant (6.67 × 10^-11 N m^2/kg^2),M is the mass of the black hole, andc is the speed of light (3.00 × 10^8 m/s).

Let's calculate the Schwarzschild radius using the given mass:

M = 1.1 × 10^11 times the mass of the Sun = 1.1 × 10^11 * (1.99 × 10^30 kg).

Rs = (2 * 6.67 × 10^-11 N m^2/kg^2 * 1.1 × 10^11 * (1.99 × 10^30 kg)) / (3.00 × 10^8 m/s)^2.

Calculating this expression will give us the Schwarzschild radius of the black hole.

Rs ≈ 3.22 × 10^19 meters.

Therefore, the Schwarzschild radius of a black hole with a mass equal to the mass of the entire Milky Way galaxy is approximately 3.22 × 10^19 meters.

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Two tractors are being used to pull a tree stump out of the ground. The larger tractor pulls with a force of 3000 to the east. The smaller tractor pulls with a force of 2300 N in a northeast direction. Determine the magnitude of the resultant force and the angle it makes with the 3000 N force.

Answers

The magnitude of the resultant force, if the force of larger tractor is 3000 N and force of smaller tractor is 2300 N, is 3780.1N and the angle it makes with the 3000N force is 38.7° to the northeast direction.

The force of the larger tractor is 3000 N, and the force of the smaller tractor is 2300 N in a northeast direction.

We can find the resultant force using the Pythagorean theorem, which states that in a right-angled triangle the square of the hypotenuse is equal to the sum of the squares of the other two sides.

Using the given values, let's determine the resultant force:

Total force = √(3000² + 2300²)

Total force = √(9,000,000 + 5,290,000)

Total force = √14,290,000

Total force = 3780.1 N (rounded to one decimal place)

The magnitude of the resultant force is 3780.1 N.

We can use the tangent ratio to find the angle that the resultant force makes with the 3000 N force.

tan θ = opposite/adjacent

tan θ = 2300/3000

θ = tan⁻¹(0.7667)

θ = 38.66°

The angle that the resultant force makes with the 3000 N force is approximately 38.7° to the northeast direction.

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Question 12 An object of mass mrests on a flat table. The earth pulls on this object with a force of magnitude my what is the reaction force to this pu O The table pushing up on the object with force

Answers

The force exerted by the earth on an object is the gravitational force acting on the object.

According to Newton’s third law of motion, every action has an equal and opposite reaction.

Therefore, the object exerts a force on the earth that is equal in magnitude to the force exerted on it by the earth.

For example, if a book is placed on a table, the book exerts a force on the table that is equal in magnitude to the force exerted on it by the earth.

The table then pushes up on the book with a force equal in magnitude to the weight of the book. This is known as the reaction force.

Thus, in the given situation, the reaction force to the force exerted by the earth on the object of mass m resting on a flat table is the table pushing up on the object with force my.

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A(n) donkey carries a(n) infinity stone 82.4 m horizontally across a flat desert plain at some constant velocity. If the infinity stone has a mass of 33.0 kg, what is the work done on the infinity stone by the donkey?
______________________
A 97 N force is applied at an angle of 19° above the horizontal to a 3.00 kg box. The box moves a distance of 6.6 meters horizontally. Friction is negligible. Find the work done by the 97 N force.
________________________
A 5.00 kg object is pushed against a spring of spring constant 499 N/m, compressing it a distance of 0.62 m. The object is released and travels 0.10 m across carpeting with a coefficient of kinetic friction of 0.49. It next travels up a frictionless ramp.
How high does it go up the ramp? m
_________________________________
You are traveling along a country road at 22.0 m/s when suddenly you see a tractor 140 m ahead of you. The tractor is traveling at 6.7 m/s and takes up the entire width of the road. Immediately you slam on your brakes, decelerating at 7 m/s2.
How much time will it take you to stop? ss
How far did you travel in the time it takes you to stop? mm
What is the distance between you and the tractor when you finally come to a stop? mm
____________________________________________
Curling is a winter sport in which players slide an 18.0 kg stone across flat, level ice with the stones stopping as close as possible to a target (the "house") some distance away. A curler releases her stone with an initial velocity of 5 m/s, and the stone stops at the house 24.0 s later.
Determine the acceleration of the stone.

Answers

The work done on the horizontally carried infinity stone by the donkey is zero. The work done by the 97 N force is 591.4 J. distance traveled is 48.17 meters. the distance between the vehicle and the tractor is approximately 91.83 meters.

The work done on the infinity stone by the donkey is zero, as the stone is carried horizontally at a constant velocity.

The work done by the 97 N force on the 3.00 kg box is calculated as the product of the force, the displacement, and the cosine of the angle between them, resulting in approximately 591.4 J of work done.

To determine the height the object reaches on the frictionless ramp, we need additional information, such as the angle of the ramp or the potential energy of the compressed spring.

The time it will take to stop the vehicle can be found using the equation Δv = at, where Δv is the change in velocity, a is the deceleration, and t is the time. Solving for t gives a time of approximately 3.14 seconds.

The distance traveled during the deceleration can be calculated using the equation d = v₀t + (1/2)at², where v₀ is the initial velocity, a is the deceleration, t is the time, and d is the distance. Plugging in the values, the distance traveled is approximately 48.17 meters.

To find the distance between the vehicle and the tractor when it comes to a stop, we need to subtract the distance traveled during deceleration from the initial distance between them. The distance is approximately 91.83 meters.

The change in velocity can be calculated as the final velocity (0 m/s) minus the initial velocity (5 m/s). Plugging in the values, the acceleration of the stone is approximately -0.208 m/s^2. The negative sign indicates that the stone is decelerating or slowing down.

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You inflate the tires of your car to a gauge pressure of 43.5 lb/in2. If your car has a mass of 1250 kg and is supported equally by its four tires, determine the following. (a) Contact area between each tire and the road m2 (b) Will the contact area increase, decrease, or stay the same when the gauge pressure is increased? increase decrease stay the same (c) Gauge pressure required to give each tire a contact area of 114 cm2 lb/in2

Answers

A) The contact area between each tire and the road is 7.50 m².

B) The answer is: Increase.

C) The gauge pressure is 6.49 lb/in².

Given information:

A) Gauge pressure of the car tire, p = 43.5 lb/in2

The mass of the car, m = 1250 kg

Contact area, A = ?

Pressure required to get contact area, p₁ = ?

The formula for calculating the contact area between the tire and the road is:

A = (2*m*g)/(p*d) Where,

g = acceleration due to gravity = 9.8 m/s²

d = number of tires = 4

From the formula,

B) Contact area between each tire and the road is:

A = (2*m*g)/(p*d)

  = (2*1250*9.8)/(43.5*4)

  = 7.50 m²

The contact area between the tire and the road increases when the gauge pressure is increased.

C)  To calculate the gauge pressure required to give each tire a contact area of 114 cm², we have:

114 cm² = 114/10,000

            = 0.0114 m².

A = (2*m*g)/(p*d)

=> p = (2*m*g)/(A*d)

Gauge pressure required to give each tire a contact area of 114 cm² is:

p₁ = (2*m*g)/(A*d)

   = (2*1250*9.8)/(0.0114*4)

   = 4,480,284.03 Pa

   = 6.49 lb/in².

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You fire a cannon horizontally off a 50 meter tall wall. The cannon ball lands 1000 m away. What was the initial velocity?

Answers

To determine the initial velocity of the cannonball, we can use the equations of motion under constant acceleration. The initial velocity of the cannonball is approximately 313.48 m/s.

Since the cannonball is fired horizontally, the initial vertical velocity is zero. The only force acting on the cannonball in the vertical direction is gravity.

The vertical motion of the cannonball can be described by the equation h = (1/2)gt^2, where h is the height, g is the acceleration due to gravity (approximately 9.8 m/s^2), and t is the time of flight.

Given that the cannonball is fired from a 50-meter-tall wall and lands 1000 m away, we can set up two equations: one for the vertical motion and one for the horizontal motion.

For the vertical motion: h = (1/2)gt^2

Substituting h = 50 m and solving for t, we find t ≈ 3.19 s.

For the horizontal motion: d = vt, where d is the horizontal distance and v is the initial velocity.

Substituting d = 1000 m and t = 3.19 s, we can solve for v: v = d/t ≈ 313.48 m/s.

Therefore, the initial velocity of the cannonball is approximately 313.48 m/s.

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Calculate the angle for the third-order maximum of 595 nm wavelength yellow light falling on double slits separated by 0.100 mm.

Answers

In this case, the angle for the third-order maximum can be found to be approximately 0.036 degrees. The formula is given by: sinθ = mλ / d

To calculate the angle for the third-order maximum of 595 nm yellow light falling on double slits separated by 0.100 mm, we can use the formula for the location of interference maxima in a double-slit experiment. The formula is given by:

sinθ = mλ / d

Where θ is the angle of the maximum, m is the order of the maximum, λ is the wavelength of light, and d is the separation between the double slits.

In this case, we have a third-order maximum (m = 3) and a yellow light with a wavelength of 595 nm (λ = 595 × 10^(-9) m). The separation between the double slits is 0.100 mm (d = 0.100 × 10^(-3) m).

Plugging in these values into the formula, we can calculate the angle:

sinθ = (3 × 595 × 10^(-9)) / (0.100 × 10^(-3))

sinθ = 0.01785

Taking the inverse sine (sin^(-1)) of both sides, we find:

θ ≈ 0.036 degrees

Therefore, the angle for the third-order maximum of 595 nm yellow light falling on double slits separated by 0.100 mm is approximately 0.036 degrees.

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4. If a force of one newton pushes an object of one kg for a distance of one meter, what speed does the object reaches?

Answers

"The object reaches a speed of approximately 0.707 meters per second." Speed is a scalar quantity that represents the rate at which an object covers distance. It is the magnitude of the object's velocity, meaning it only considers the magnitude of motion without regard to the direction.

Speed is typically measured in units such as meters per second (m/s), kilometers per hour (km/h), miles per hour (mph), or any other unit of distance divided by time.

To determine the speed the object reaches, we can use the equation for calculating speed:

Speed = Distance / Time

In this case, we know the force applied (1 Newton), the mass of the object (1 kg), and the distance traveled (1 meter). However, we don't have enough information to directly calculate the time taken for the object to travel the given distance.

To calculate the time, we can use Newton's second law of motion, which states that the force applied to an object is equal to the mass of the object multiplied by its acceleration:

Force = Mass * Acceleration

Rearranging the equation, we have:

Acceleration = Force / Mass

In this case, the acceleration is the rate at which the object's speed changes. Since we are assuming the force of 1 newton acts continuously over the entire distance, the acceleration will be constant. We can use this acceleration to calculate the time taken to travel the given distance.

Now, using the equation for acceleration, we have:

Acceleration = Force / Mass

Acceleration = 1 newton / 1 kg

Acceleration = 1 m/s²

With the acceleration known, we can find the time using the following equation of motion:

Distance = (1/2) * Acceleration * Time²

Substituting the known values, we have:

1 meter = (1/2) * (1 m/s²) * Time²

Simplifying the equation, we get:

1 = (1/2) * Time²

Multiplying both sides by 2, we have:

2 = Time²

Taking the square root of both sides, we get:

Time = √2 seconds

Now that we have the time, we can substitute it back into the equation for speed:

Speed = Distance / Time

Speed = 1 meter / (√2 seconds)

Speed ≈ 0.707 meters per second

Therefore, the object reaches a speed of approximately 0.707 meters per second.

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A uniform, solid cylinder of radius 7.00 cm and mass 5.00 kg starts from rest at the top of an inclined plane that is 2.00 m long and tilted at an angle of 21.0∘ with the horizontal. The cylinder rolls without slipping down the ramp. What is the cylinder's speed v at the bottom of the ramp? v= m/s

Answers

The speed of the cylinder at the bottom of the ramp can be determined by using the principle of conservation of energy.

The formula for the speed of a rolling object down an inclined plane is given by v = √(2gh/(1+(k^2))), where v is the speed, g is the acceleration due to gravity, h is the height of the ramp, and k is the radius of gyration. By substituting the given values into the equation, the speed v can be calculated.

The principle of conservation of energy states that the total mechanical energy of a system remains constant. In this case, the initial potential energy at the top of the ramp is converted into both translational kinetic energy and rotational kinetic energy at the bottom of the ramp.

To calculate the speed, we first determine the potential energy at the top of the ramp using the formula PE = mgh, where m is the mass of the cylinder, g is the acceleration due to gravity, and h is the height of the ramp.

Next, we calculate the rotational kinetic energy using the formula KE_rot = (1/2)Iω^2, where I is the moment of inertia of the cylinder and ω is its angular velocity. For a solid cylinder rolling without slipping, the moment of inertia is given by I = (1/2)mr^2, where r is the radius of the cylinder.

Using the conservation of energy, we equate the initial potential energy to the sum of translational and rotational kinetic energies:

PE = KE_trans + KE_rot

Simplifying the equation and solving for v, we get:

v = √(2gh/(1+(k^2)))

By substituting the given values of g, h, and k into the equation, we can calculate the speed v of the cylinder at the bottom of the ramp.

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Observer Sreports that an event occurred on the x axis of his reference frame at x = 2.99 x 108 m at time t = 2.73 s. Observer S' and her frame are moving in the positive direction of the x axis at a speed of 0.586c. Further, x = x' = 0 at t = t' = 0. What are the (a) spatial and (b) temporal coordinate of the event according to s'? If S'were, instead, moving in the negative direction of the x axis, what would be the (c) spatial and (d) temporal coordinate of the event according to S?

Answers

(a) The spatial coordinate of the event according to S' is γ(2.99 x 10^8 m - (0.586c)(2.73 s)), and (b) the temporal coordinate of the event according to S' is γ(2.73 s - (0.586c)(2.99 x 10^8 m)/c^2), while (c) the spatial coordinate of the event according to S is γ(0 + (0.586c)(2.73 s)), and (d) the temporal coordinate of the event according to S is γ(0 + (0.586c)(2.99 x 10^8 m)/c^2), where γ is the Lorentz factor and c is the speed of light.

(a) The spatial coordinate of the event according to S' is x' = γ(x - vt), where γ is the Lorentz factor and v is the relative velocity between the frames. Substituting the given values,

                  we have x' = γ(2.99 x 10^8 m - (0.586c)(2.73 s)).

(b) The temporal coordinate of the event according to S' is t' = γ(t - vx/c^2), where c is the speed of light. Substituting the given values,

                   we have t' = γ(2.73 s - (0.586c)(2.99 x 10^8 m)/c^2).

(c) If S' were moving in the negative direction of the x axis, the spatial coordinate of the event according to S would be x = γ(x' + vt'), where γ is the Lorentz factor and v is the relative velocity between the frames. Substituting the given values,

                         we have x = γ(0 + (0.586c)(2.73 s)).

(d) The temporal coordinate of the event according to S would be t = γ(t' + vx'/c^2), where c is the speed of light. Substituting the given values,

                         we have t = γ(0 + (0.586c)(2.99 x 10^8 m)/c^2).

Note: In the equations, c represents the speed of light and γ is the Lorentz factor given by γ = 1/√(1 - v^2/c^2).

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Problem no 9: Draw pendulum in two positions: - at the maximum deflection - at the point of equilibrium after pendulum is released from deflection Draw vectors of velocity and acceleration on both figures.

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The  pendulum in two positions at the maximum deflection  and at the point of equilibrium after pendulum is released from deflection is attached.

What is a pendulum?

A weight suspended from a pivot so that it can swing freely, is  described as pendulum.

A pendulum is subject to a restoring force due to gravity that will accelerate it back toward the equilibrium position  when it is displaced sideways from its resting or equilibrium position.

We can say that in the maximum Deflection, the pendulum is at its maximum displacement from its equilibrium position and also  the mass at the end of the pendulum will be is at its highest point on one side of the equilibrium.

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9. What torque must be made on a disc of 20cm radius and 20Kg of
mass to create a
angular acceleration of 4rad/s^2?

Answers

Given that Radius of the disc, r = 20 cm = 0.2 m Mass of the disc, m = 20 kgAngular acceleration, α = 4 rad/s²

We are to find the torque required to create this angular acceleration.The formula for torque is,Torque = moment of inertia × angular acceleration Moment of inertia of a disc about its axis of rotation is given asI = 1/2mr²Substituting the given values,I = 1/2 × 20 kg × (0.2 m)² = 0.4 kg m²Therefore,Torque = moment of inertia × angular acceleration= 0.4 kg m² × 4 rad/s²= 1.6 NmHence, the torque required to create an angular acceleration of 4 rad/s² on a disc of radius 20 cm and mass 20 kg is 1.6 Nm.

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Problem 2 (30 points) Consider a long straight wire which Carries a current of 100 A. (a) What is the force (magnitude and direction) on an electron traveling parallel to the wire, in the opposite direction to the current at a speed of 10 7 m/s when it is 10 cm from the wire? (b) Find the force on the electron under the above circumstances when it is traveling perpendicularly toward the wire.

Answers

The answer is a) The force on the electron travelling parallel to the wire and in the opposite direction to the current is 4.85 × 10-14 N, out of the plane of the palm of the hand and b) The force on the electron when it is travelling perpendicularly toward the wire is 1.602 × 10-16 N, perpendicular to both the current and the velocity of the electron.

(a) The direction of the force can be found using the right-hand rule. If the thumb of the right hand is pointed in the direction of the current, and the fingers point in the direction of the velocity of the electron, then the direction of the force on the electron is out of the plane of the palm of the hand.

We can use the formula F = Bqv where F is the force, B is the magnetic field, q is the charge on the electron, and v is the velocity.

Since the velocity and the current are in opposite directions, the velocity is -107m/s.

Using the formula F = Bqv, the force on the electron is found to be 4.85 x 10-14 N.

(b) If the electron is travelling perpendicularly toward the wire, then the direction of the force on the electron is given by the right-hand rule. The thumb points in the direction of the current, and the fingers point in the direction of the magnetic field. Therefore, the force on the electron is perpendicular to both the current and the velocity of the electron. In this case, the magnetic force is given by the formula F = Bq v where B is the magnetic field, q is the charge on the electron, and v is the velocity.

Since the electron is travelling perpendicularly toward the wire, the velocity is -107m/s.

The distance from the wire is 10 cm, which is equal to 0.1 m.

The magnetic field is given by the formula B = μ0I/2πr where μ0 is the permeability of free space, I is current, and r is the distance from the wire. Substituting the values, we get B = 2 x 10-6 T.

Using the formula F = Bqv, the force on the electron is found to be 1.602 x 10-16 N.

The force on the electron travelling parallel to the wire and in the opposite direction to the current is 4.85 × 10-14 N, out of the plane of the palm of the hand. The force on the electron when it is travelling perpendicularly toward the wire is 1.602 × 10-16 N, perpendicular to both the current and the velocity of the electron.

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In a Young's double-slit experiment the wavelength of light used is 472 nm (in vacuum), and the separation between the slits is 1.7 × 10-6 m. Determine the angle that locates (a) the dark fringe for which m = 0, (b) the bright fringe for which m = 1, (c) the dark fringe for which m = 1, and (d) the bright fringe for which m = 2.

Answers

Young's double-slit experiment is a phenomenon that shows the wave nature of light. It demonstrates the interference pattern formed by two coherent sources of light of the same frequency and phase.

The angle that locates the (a) dark fringe is 0.1385°, (b) bright fringe is 0.272°, (c) dark fringe is 0.4065°, and (d) bright fringe is 0.5446°.

The formula to calculate the angle is; [tex]θ= λ/d[/tex]

(a) To determine the dark fringe for which m=0;

The formula for locating dark fringes is

[tex](m+1/2) λ = d sinθ[/tex]

sinθ = (m+1/2) λ/d

= (0+1/2) (472 x 10^-9)/1.7 × 10^-6

sinθ = 0.1385°

(b) To determine the bright fringe for which m=1;

The formula for locating bright fringes is [tex]mλ = d sinθ[/tex]

[tex]sinθ = mλ/d[/tex]

= 1 x (472 x 10^-9)/1.7 × 10^-6

sinθ = 0.272°

(c) To determine the dark fringe for which m=1;

The formula for locating dark fringes is [tex](m+1/2) λ = d sinθ[/tex]

s[tex]inθ = (m+1/2) λ/d[/tex]

= (1+1/2) (472 x 10^-9)/1.7 × 10^-6

sinθ = 0.4065°

(d) To determine the bright fringe for which m=2;

The formula for locating bright fringes is mλ = d sinθ

[tex]sinθ = mλ/d[/tex]

= 2 x (472 x 10^-9)/1.7 × 10^-6

sinθ = 0.5446°

Thus, the angle that locates the (a) dark fringe is 0.1385°, (b) bright fringe is 0.272°, (c) dark fringe is 0.4065°, and (d) bright fringe is 0.5446°.

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When one person shouts at a football game, the sound intensity level at the center of the field is 60.8 dB. When all the people shout together, the intensity level increases to 88.1 dB. Assuming that each person generates the same sound intensity at the center of the field, how many people are at the game?

Answers

Assuming that each person generates the same sound intensity at the center of the field, there are 1000 people at the football game.

The given sound intensity level for one person shouting at a football game is 60.8 dB and for all the people shouting together, the intensity level is 88.1 dB.

Assuming that each person generates the same sound intensity at the center of the field, we are to determine the number of people at the game.

I = P/A, where I is sound intensity, P is power and A is area of sound waves.

From the definition of sound intensity level, we know that

β = 10log(I/I₀), where β is the sound intensity level and I₀ is the threshold of hearing or 1 × 10^(-12) W/m².

Rewriting the above equation for I, we get,

I = I₀ 10^(β/10)

Here, sound intensity level when one person is shouting (β₁) is given as 60.8 dB.

Therefore, sound intensity (I₁) of one person shouting can be calculated as:

I₁ = I₀ 10^(β₁/10)I₁ = 1 × 10^(-12) × 10^(60.8/10)I₁ = 10^(-6) W/m²

Now, sound intensity level when all the people are shouting (β₂) is given as 88.1 dB.

Therefore, sound intensity (I₂) when all the people shout together can be calculated as:

I₂ = I₀ 10^(β₂/10)I₂ = 1 × 10^(-12) × 10^(88.1/10)I₂ = 10^(-3) W/m²

Let's assume that there are 'n' number of people at the game.

Therefore, sound intensity (I) when 'n' people are shouting can be calculated as:

I = n × I₁

Here, we have sound intensity when all the people are shouting,

I₂ = n × I₁n = I₂/I₁n = (10^(-3))/(10^(-6))n = 1000

Hence, there are 1000 people at the football game.

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A diverging lens has a focal length of magnitude 16.0 cm. (a) Locate the images for each of the following object distances. 32.0 cm distance cm location ---Select--- 16.0 cm distance cm location ---Select--- V 8.0 cm distance cm location ---Select--- (b) Is the image for the object at distance 32.0 real or virtual? O real O virtual Is the image for the object at distance 16.0 real or virtual? O real O virtual Is the image for the object at distance 8.0 real or virtual? Oreal O virtual (c) Is the image for the object at distance 32.0 upright or inverted? O upright O inverted Is the image for the object at distance 16.0 upright or inverted? upright O inverted Is the image for the object at distance 8.0 upright or inverted? O upright O inverted (d) Find the magnification for the object at distance 32.0 cm. Find the magnification for the object at distance 16.0 cm. Find the magnification for the object at distance 8.0 cm.
Previous question

Answers

For a diverging lens with a focal length of magnitude 16.0 cm, the image locations for object distances of 32.0 cm, 16.0 cm, and 8.0 cm are at 16.0 cm, at infinity (virtual), and beyond 16.0 cm (virtual), respectively. The images for the object distances of 32.0 cm and 8.0 cm are virtual, while the image for the object distance of 16.0 cm is real. The image for the object distance of 32.0 cm is inverted, while the images for the object distances of 16.0 cm and 8.0 cm are upright. The magnification for the object at 32.0 cm is -0.5, for the object at 16.0 cm is -1.0, and for the object at 8.0 cm is -2.0.

For a diverging lens, the image formed is always virtual, upright, and reduced in size compared to the object. The focal length of a diverging lens is negative, indicating that the lens causes light rays to diverge.

(a) The image locations can be determined using the lens formula: 1/f = 1/v - 1/u, where f is the focal length, v is the image distance, and u is the object distance. Plugging in the given focal length of 16.0 cm, we can calculate the image locations as follows:

- For an object distance of 32.0 cm, the image distance (v) is calculated to be 16.0 cm.

- For an object distance of 16.0 cm, the image distance (v) is calculated to be infinity, indicating a virtual image.

- For an object distance of 8.0 cm, the image distance (v) is calculated to be beyond 16.0 cm, also indicating a virtual image.

(b) Based on the image distances calculated in part (a), we can determine whether the images are real or virtual. The image for the object distance of 32.0 cm is real because the image distance is positive. The images for the object distances of 16.0 cm and 8.0 cm are virtual because the image distances are negative.

(c) Since the images formed by a diverging lens are always virtual and upright, the image for the object distance of 32.0 cm is upright, while the images for the object distances of 16.0 cm and 8.0 cm are also upright.

(d) The magnification can be calculated using the formula: magnification (m) = -v/u, where v is the image distance and u is the object distance. Substituting the given values, we find:

- For the object distance of 32.0 cm, the magnification (m) is -0.5.

- For the object distance of 16.0 cm, the magnification (m) is -1.0.

- For the object distance of 8.0 cm, the magnification (m) is -2.0.

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You have two same objects; one is in motion, and another is not. Calculate ratio of the kinetic energy associated with the two before and after having a perfectly inelastic collision. You may express everything as variables

Answers

The ratio of kinetic energy before and after a perfectly inelastic collision between two objects can be calculated using the principle of conservation of kinetic energy.

Let's denote the initial kinetic energy of the first object as K₁i and the initial kinetic energy of the second object as K₂i. After the collision, the two objects stick together and move as a single object. The final kinetic energy of the combined object is denoted as Kf.

Before the collision, the kinetic energy associated with the first object is given by K₁i = (1/2) * m₁ * v₁², where m₁ is the mass of the first object and v₁ is its velocity. Similarly, the kinetic energy associated with the second object is K₂i = (1/2) * m₂ * v₂², where m₂ is the mass of the second object and v₂ is its velocity.

After the collision, the two objects stick together and move as a single object with a mass of (m₁ + m₂). The final kinetic energy is Kf = (1/2) * (m₁ + m₂) * v_f², where v_f is the velocity of the combined object after the collision.

To find the ratio of kinetic energy, we can divide the final kinetic energy by the sum of the initial kinetic energies: Ratio = Kf / (K₁i + K₂i).

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What is the height of the shown 312.7 g Aluminum cylinder whose radius is 7.57 cm, given that the density of Alum. is 2.7 X 10 Kg/m? r h m

Answers

The height of the aluminum cylinder whose radius is 7.57 cm, given that the density of Aluminium is 2.7 X 10 Kg/m is approximately 6.40 cm.

Given that,

Weight of the Aluminum cylinder = 312.7 g = 0.3127 kg

Radius of the Aluminum cylinder = 7.57 cm

Density of Aluminum = 2.7 × 10³ kg/m³

Let us find out the height of the Aluminum cylinder.

Formula used : Volume of cylinder = πr²h

We know, Mass = Density × Volume

Therefore, Volume = Mass/Density

V = 0.3127/ (2.7 × 10³)V = 0.0001158 m³

Volume of the cylinder = πr²h

0.0001158 = π × (7.57 × 10⁻²)² × h

0.0001158 = π × (5.72849 × 10⁻³) × h

0.0001158 = 1.809557 × 10⁻⁵ × h

6.40 = h

Therefore, the height of the aluminum cylinder is approximately 6.40 cm.

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An ice dancer with her arms stretched out starts into a spin with an angular velocity of 2.2 rad/s. Her moment of inertia with her arms stretched out is 2.74kg m? What is the difference in her rotational kinetic energy when she pulls in her arms to make her moment of inertia 1.54 kg m2?

Answers

The difference in rotational kinetic energy when the ice dancer pulls in her arms from a moment of inertia of 2.74 kg m² to 1.54 kg m² is 0.998 Joules.

When the ice dancer pulls in her arms, her moment of inertia decreases, resulting in a change in rotational kinetic energy. The formula for the difference in rotational kinetic energy (ΔK) is given by ΔK = ½ * (I₂ - I₁) * (ω₂² - ω₁²), where I₁ and I₂ are the initial and final moments of inertia, and ω₁ and ω₂ are the initial and final angular velocities.

Given I₁ = 2.74 kg m², I₂ = 1.54 kg m², and ω₁ = 2.2 rad/s, we can calculate ω₂ using the conservation of angular momentum, I₁ * ω₁ = I₂ * ω₂. Solving for ω₂ gives ω₂ = (I₁ * ω₁) / I₂.

Substituting the values into the formula for ΔK, we have ΔK = ½ * (I₂ - I₁) * [(I₁ * ω₁ / I₂)² - ω₁²].

Performing the calculations, we find ΔK ≈ 0.998 Joules. This means that when the ice dancer pulls in her arms, the rotational kinetic energy decreases by approximately 0.998 Joules.

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The closer, you get, the farther, you are. The closer you get, the farther you are. The closer you get, the farther, you are. The closer you get the farther you are.

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The statement "the closer you get, the farther you are" is a paradox. It contradicts the basic law of physics that two objects cannot occupy the same space simultaneously. It is often used to describe a situation where two people who were once very close to each other have grown apart or become distant.

In other words, the more we try to get close to someone, the more distant we feel from them.This paradox highlights the emotional disconnect that can arise between two individuals even when they are physically close. It's not uncommon for two people in a relationship to start drifting apart after a while. This is because they start focusing on their differences instead of their similarities, which leads to misunderstandings and disagreements.

In conclusion, the closer you get, the farther you are, highlights the importance of emotional connection in any relationship. We must learn to look beyond our differences and focus on the things that bring us together.

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A
simple pendulum is executing S.H.M. with a time period T. If the
length of the pendulum is increased by 41% the percentage increase
in the period of the pendulum is:
41%
38%
10%
19%
23%

Answers

The percentage increase in the period of the pendulum when the length is increased by 41% is approximately 19%.

To determine the percentage increase in the period of a simple pendulum when the length is increased by 41%, we can use the equation for the time period of a simple pendulum:

                                   T = 2π√(L/g)

Where:

           T is the time period of the pendulum,

           L is the length of the pendulum,

           g is the acceleration due to gravity.

Let's denote the initial length of the pendulum as L₀ and the new length as L₁. The percentage increase in the period can be calculated as:

          Percentage Increase = (T₁ - T₀) / T₀ * 100%

Substituting the expressions for the time period:

Percentage Increase = (2π√(L₁/g) - 2π√(L₀/g)) / (2π√(L₀/g)) * 100%

Percentage Increase = (√(L₁/g) - √(L₀/g)) / √(L₀/g) * 100%

Now, if the length of the pendulum is increased by 41%, we have:

         L₁ = L₀ + 0.41L₀ = 1.41L₀

Substituting this into the expression:

         Percentage Increase = (√(1.41L₀/g) - √(L₀/g)) / √(L₀/g) * 100%

         Percentage Increase = (√1.41 - 1) / 1 * 100%

         Percentage Increase ≈ 19%

Therefore, the percentage increase in the period of the pendulum when the length is increased by 41% is approximately 19%.

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A simple generator is used to generate a peak output voltage of 25.0 V. The square armature consists of windings that are 5.3 cm on a side and rotates in a field of 0.360 T at a rate of 55.0 rev/s How many loops of wire should be wound on the square armature? Express your answer as an integer.
A generator rotates at 69 Hz in a magnetic field of 4.2x10-2 T . It has 1200 turns and produces an rms voltage of 180 V and an rms current of 34.0 A What is the peak current produced? Express your answer using three significant figures.

Answers

The number of loops is found to be 24,974. The peak current is found to be 48.09 A

A) To achieve a peak output voltage of 25.0 V, a simple generator utilizes a square armature with windings measuring 5.3 cm on each side. This armature rotates within a magnetic field of 0.360 T, at a frequency of 55.0 revolutions per second.

To determine the number of loops of wire needed on the square armature, we can use the formula N = V/(BA), where N represents the number of turns, V is the voltage generated, B is the magnetic field, and A represents the area of the coil.

The area of the coil is calculated as A = l x w, where l is the length of the side of the coil. Plugging in the given values, the number of loops is found to be 24,974.

B) A generator rotates at a frequency of 69 Hz in a magnetic field of 4.2x10-2 T. It has 1200 turns and produces an rms voltage of 180 V and an rms current of 34.0 A.

The question asks for the peak current produced. The peak current can be determined using the formula Ipeak = Irms x sqrt(2). Plugging in the given values, the peak current is found to be 48.09 A (rounded to three significant figures).

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The
momentum of a Boeing 747 jet plane flying at maximum speed is 1.09
x 100 kg•m/s. If the speed was halved, and the mass was tripled,
the new momentum of the plane would be

Answers

The speed of the plane is halved and the mass is tripled, the new momentum of the plane would be 163.5 kg·m/s.

The momentum of an object is defined as the product of its mass and velocity. In this case, the momentum of the Boeing 747 jet plane flying at maximum speed is given as 1.09 × 100 kg·m/s.

If the speed of the plane is halved, the new velocity would be half of the original value. Let's call this new velocity v'. The mass of the plane is tripled, so the new mass would be three times the original mass. Let's call this new mass m'.

The momentum of the plane can be calculated using the formula p = mv, where p is the momentum, m is the mass, and v is the velocity.

Since the speed is halved, the new velocity v' is equal to half of the original velocity, so v' = (1/2)v.

Since the mass is tripled, the new mass m' is equal to three times the original mass, so m' = 3m.

The new momentum of the plane, p', can be calculated using the formula p' = m'v':

p' = (3m) × (1/2v) = (3/2)(mv) = (3/2)(1.09 × 100 kg·m/s) = 163.5 kg·m/s.

Therefore, if the speed of the plane is halved and the mass is tripled, the new momentum of the plane would be 163.5 kg·m/s.

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Other Questions
Reflections Paragraph #1After reading the first section of Gandhi's "An Autobiography" (read "The Autobiography" up to and including the section entitled 'Love's Labour's Lost' (Chapter 78, pp. 133-134 in the PDF), please reflect upon this text in light of two of the components of contained in 'The Sayings of Gandhi' Folder (your choice). For example: 1)you might want to explore the possibility that there are inconsistencies between the text and his public statements contained within the sayings/quotations; 2) Or, you may want to compare and discuss two themes such as religion and it relationship to non-violent action according to Gandhi. One way to assist memory is to provide cues (prompts). One particular type of cue is internal context. For example, some things are remembered better when people are experiencing the same emotion during recall as they were during learning. For Instance, if a person is happy while learning something they will remember it better when happy. What is the name given to this phenomenon? O a Transfer Appropriate Memory b. Consolidation Memory c. Mood-Dependent Memory d. State-Dependent Memory Two pellets, each with a charge of 1.2 microcoulomb(1.2106 C), are located 2.6 cm(2.6102 m) apart. Find theelectric force between them. Question 22. part 1-9 question. Answer each part with step by step on how you hot the answer.a) What is the daily demand of this product? ____ units (enter your response as a whole number)b) if the company were to continue to produce 400 units at each time production starts, how many days would production continue? ____ days (enter response as whole number)c) Under the current policy, how many production runs per year would be required ? _____ runs (round upur response to the nearest whole number)D) what would the annual set ip cost? $____ (round your response to the nearest whole number)e) if the current policy continues, how many refrigerators would be in inventory when production stops? _____ units ( round response to nearest whole number)f) What would the average inventory level be? ____ units (round your response to the nearest whole number)g) if the company profuces 400 refrigerators at a time, what woukd the total annual setup cost and holding cost be? $ _____ (round upur reslonse to the nearest whole number)h) if Bud Banis wants to minimize the total annual inventory cost, how many refrigerators should be produced in each production run? ____ (round to your nearest whole number)i) How much would this save the company in inventory cost conpared to the current policy of producing 400 units in each production run? $____ (round your response to the nearest whole number) Consider the existential concepts you have learned thus far in the course. Are you happy with the life you have created for yourself? If not, what could you do to improve your situation? Do you think existential contemplation can help? PROBLEM STATEMENT Housewives claims that bulk red label wine is stronger than the Red Label wine found on Supermarket shelves. Plan and design an experiment to prove this claim HYPOTHESIS AM APPARATUS AND MATERIALS DIAGRAM OF APPARATUS (f necessary METHOD On present tense) VARIABLES: manipulated controlled responding EXPECTED RESULTS ASSUMPTION PRECAUTIONS/ POSSIBLE SOURCE OF ERROR Questions 7.39 Homework. Unanswered A pendulum is fashioned out of a thin bar of length 0.55 m and mass 1.9 kg. The end of the bar is welded to the surface of a sphere of radius 0.11 m and mass 0.86 kg. Find the centre of mass of the composite object as measured in metres from the end of the bar without the sphere. Type your numeric answer and submit Question #1: List the factors in the physical environment whichmay affect life.Question #2: List reasons why people in the middle andupper-income levels live longer than those of low. A token economy procedure is being developed in Mr. Williams class. He decides to use a point system instead of a tangible token. The points will be displayed on a board in the front of the room visible for all students to see. Students will be given time to exchange the points for items in his "treasure box" twice each day, once in the beginning of the day and once at the end of the day Points, however, will only be awarded one time a day, immediately prior to the final exchange of the day. Points will not be awarded at any other point in the day. What might be a potential problem to Mr. Williams token economy? O Students should not be allowed to select their own items from the "treasure box OTwo exchanges per day will not be enough O Tokens must always be delivered immediately after appropriate behavior There are no problems with Mr. Williams implementation plan Let U=the set of the days of the week, A={Monday, Tuesday,Wednesday, Thursday, Friday} and B={Friday, Saturday, Sunday}.Find (A B)' A uniform electric field has a magnitude of 10 N/C and is directed upward. A charge brought into the field experiences a force of 50 N downward. The charge must be A. +50 C. B. - 50 C. C. +0.5 C. D -0.5 C In mans cases, our court system relies on eyewitness testimony to help convict someone of a crime. Should this type of testimony be allowed as the sole evidence against a defendant in a criminal trial? Why or why not? Question 51 1 pts How much heat, in kilo-joules, is required to convert 29 g of ice at -12C into steam at 119C, all at atmospheric pressure? (Lice 333 J/g, Lsteam = 2.26 10 J/g, Cice = 2.090 J/g, Cwater = 4.186 J/g, Csteam = 2.010 J/g). Problem 1: his Water (density equal to 1000 kg/m) flows through a system of pipes that goes up a step. The water pressure is 140 kPa at the bottom of the step (point 1), the cross-sectional area of the pipe at the top of the step (point 2) is half that at the bottom of the step and the speed of the water at the bottom of the step is 1.20 m/s. The pressure at the top of the step is 120 kPa. Find the value of the height h? (10 points) y h 0 11 [tex]\sqrt{x+7}-1=x[/tex] This question consists of three parts A, B & C. (A) A company has issued bonds with 10 years to maturity, an 7% coupon rate, and $1,000 face value. If your required rate of return is 8% and the bonds pay interest semiannually, what is the value of these bonds? What is the conversion factor for this bondT (B) Three- month hedge is required for a $8,000,000 portfolio. Duration of the portfolio in 3 months will be 7.8 years. The 3 -month T-bond futures price is 9402 so that contract price is $94,062.50. The duration of cheapest to deliver bond in 3 months is 9.2 years. What is the number of bond futures contracts to be shorted? (C) An interest rate is 8% per annum with continuous compounding. What is the equivalent rate with quarterly compounding? Cow's milk produced near nuclear reactors can be tested for as little as 1.04 pci of 131i per liter, to check for possible reactor leakage. what mass (in g) of 131i has this activity? Consider a diffraction grating with a grating constant of 500 lines/mm. The grating is illuminated with a monochromatic light source of unknown wavelength. A screen is placed a distance 1 m away and the 1st order maxima is measured to be a distance 35 cm from the central maxima. What is the wavelength of the light expressed in nm? Describe Private Equity and the various ways it can befinanced. Sequencing, after Electrophoresis is performed, yields the sequence of DNA that is complementary to that of the template molecule. True False