which of the following are research findings on the impact of family processes on divorced families? (select all that apply.)

Answers

Answer 1

The question asks for research findings on the impact of family processes on divorced families.

Numerous research studies have been conducted to understand the impact of family processes on divorced families. Some of the research findings in this area include:

1. Increased conflict: Research indicates that divorced families often experience higher levels of conflict compared to intact families. The process of divorce itself, along with ongoing co-parenting challenges, can contribute to elevated conflict between parents. This conflict can have negative effects on children's well-being and adjustment.

2. Co-parenting quality: Research has shown that the quality of co-parenting relationships post-divorce significantly impacts children's outcomes. Positive co-parenting, characterized by effective communication, cooperation, and shared decision-making, is associated with better psychological and behavioral adjustment in children. In contrast, high levels of conflict and poor co-parenting quality can increase children's risk of experiencing negative outcomes.

3. Parent-child relationships: Research findings indicate that the quality of parent-child relationships can be affected by the divorce process. Divorce can disrupt parent-child dynamics, leading to changes in parenting styles, decreased involvement, or strained relationships. However, research also highlights that post-divorce interventions and support can help improve parent-child relationships and mitigate the negative effects of divorce on children.

In summary, research on the impact of family processes on divorced families suggests increased conflict, the importance of co-parenting quality, and the potential effects on parent-child relationships. These findings highlight the significance of fostering positive family processes and providing support to divorced families to promote better outcomes for children.

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Related Questions

What tradition where stories of their history were woven not written?.

Answers

The tradition where stories of their history were woven, not written, is known as oral tradition.

Oral tradition refers to the passing down of cultural knowledge, stories, and history through spoken word rather than through written texts. In this tradition, information is transmitted from one generation to another through storytelling, recitation, songs, and other forms of oral expression. Instead of relying on written records, communities and cultures preserve their history, values, and traditions through the spoken word, often incorporating elements of performance and improvisation.

Oral tradition has been a vital means of communication and preservation of cultural heritage for many societies throughout history, especially in cultures without a writing system or where writing was not widely practiced. It allows for the transmission of knowledge and cultural values in a dynamic and interactive manner, fostering a sense of community and shared identity.

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All of the following are organic sources of nitrogen except Multiple Choice

O proteins

O ammonium

O urea

O DNA Prey

Answers

The correct answer is "O ammonium." Ammonium is an inorganic source of nitrogen, while proteins, urea, and DNA Prey are all organic sources of nitrogen. Organic sources of nitrogen are compounds that contain nitrogen and are derived from living organisms. They can be broken down by microorganisms in the soil and converted into forms that plants can absorb and utilize.

Proteins are one of the primary organic sources of nitrogen. They are composed of amino acids, which contain nitrogen atoms. When proteins break down, they release nitrogen into the soil. Urea is another organic source of nitrogen. It is a waste product produced by animals, including humans. Urea is excreted in urine and can be used as a fertilizer, providing plants with a readily available source of nitrogen.

DNA Prey, or prey DNA, is a term used in the context of DNA sequencing. It refers to the DNA of the organism being sequenced, which can contain nitrogen. However, it is important to note that DNA Prey is not a commonly used term when discussing organic sources of nitrogen. On the other hand, ammonium (NH4+) is an inorganic source of nitrogen. It is a positively charged ion that is formed when ammonia (NH3) combines with a hydrogen ion (H+). Ammonium can be found in fertilizers and is often used by plants as a source of nitrogen.

In summary, while proteins, urea, and DNA Prey are organic sources of nitrogen, ammonium is an inorganic source of nitrogen.

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A proton moves perpendicular to a uniform magnetic field B with arrow at a speed of 1.70 107 m/s and experiences an acceleration of 3.00 1013 m/s2 in the positive x-direction when its velocity is in the positive z-direction. Determine the magnitude and direction of the field.

magnitude: ______________T and direction

Answers

The magnitude of the magnetic field is 2.80 T, directed in the negative y-direction.

When a charged particle moves through a magnetic field, it experiences a force known as the Lorentz force. This force can be expressed using the equation F = q(v × B), where F is the force, q is the charge of the particle, v is its velocity, and B is the magnetic field.

In this case, the proton is moving perpendicular to the magnetic field B, with a velocity in the positive z-direction. The acceleration experienced by the proton is given as 3.00 × 10¹³ m/s²  in the positive x-direction.

We know that the force acting on the proton is given by the equation F = m × a, where m is the mass of the proton and a is its acceleration. Since we have the acceleration value, we can calculate the force acting on the proton.

Next, we can use the equation for the Lorentz force to relate the magnetic field, velocity, and force acting on the proton. Since the proton experiences an acceleration in the positive x-direction, we can conclude that the Lorentz force must act in the negative x-direction to cause this acceleration.

The magnitude of the Lorentz force can be found by equating it to the force calculated earlier. From this equation, we can isolate the magnitude of the magnetic field B.

Finally, by substituting the given values into the equation, we find that the magnitude of the magnetic field B is 2.80 T, directed in the negative y-direction.

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what are the differences between infrasonic audible and ultrasonic waves

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Sound waves are classified into three types, viz., Infrasonic, Audible, and Ultrasonic. These three types of waves differ from each other based on their frequency ranges and wavelengths.

Infrasonic waves have frequencies less than 20 Hz and wavelengths greater than 17 meters. Audible waves have frequencies between 20 Hz to 20,000 Hz and wavelengths between 17 meters to 1.7 cm. Ultrasonic waves have frequencies greater than 20,000 Hz and wavelengths less than 1.7 cm.

Infrasonic waves are generally produced by natural sources such as volcanic eruptions, earthquakes, thunderstorms, etc. They are also produced by large man-made sources such as explosions, jet engines, wind turbines, etc. The human ear cannot detect these waves, but they can cause physiological and psychological effects such as nausea, disorientation, anxiety, etc.

Audible waves are the sounds that humans can hear, produced by a variety of natural and man-made sources such as human voices, musical instruments, animals, etc. The frequency range of audible waves is subdivided into three ranges - low-pitched sounds (20 Hz to 250 Hz), mid-pitched sounds (250 Hz to 4000 Hz), and high-pitched sounds (4000 Hz to 20,000 Hz). Different musical instruments produce different types of sounds, depending on their frequencies.

Ultrasonic waves are commonly used in a wide range of applications such as medicine, industry, and defense. They are used in medical imaging (ultrasound), cleaning, welding, cutting, etc. Ultrasonic waves are also used in animal communication, particularly in the communication of bats, dolphins, and some other marine mammals. Humans cannot hear these waves, but animals can, which makes them highly useful in these applications.

The three types of sound waves, infrasonic, audible, and ultrasonic, differ from each other based on their frequency ranges and wavelengths. Infrasonic waves have frequencies less than 20 Hz and wavelengths greater than 17 meters. Audible waves have frequencies between 20 Hz to 20,000 Hz and wavelengths between 17 meters to 1.7 cm. Ultrasonic waves have frequencies greater than 20,000 Hz and wavelengths less than 1.7 cm.

Infrasonic waves are produced by natural sources such as volcanic eruptions, earthquakes, thunderstorms, etc., and large man-made sources such as explosions, jet engines, wind turbines, etc. The human ear cannot detect these waves, but they can cause physiological and psychological effects such as nausea, disorientation, anxiety, etc.

Audible waves are the sounds that humans can hear, produced by a variety of natural and man-made sources such as human voices, musical instruments, animals, etc. The frequency range of audible waves is subdivided into three ranges - low-pitched sounds (20 Hz to 250 Hz), mid-pitched sounds (250 Hz to 4000 Hz), and high-pitched sounds (4000 Hz to 20,000 Hz). Different musical instruments produce different types of sounds, depending on their frequencies.

Ultrasonic waves are commonly used in a wide range of applications such as medicine, industry, and defense. They are used in medical imaging (ultrasound), cleaning, welding, cutting, etc. Ultrasonic waves are also used in animal communication, particularly in the communication of bats, dolphins, and some other marine mammals. Humans cannot hear these waves, but animals can, which makes them highly useful in these applications.

The three types of sound waves differ from each other based on their frequency ranges and wavelengths. Infrasonic waves have frequencies less than 20 Hz and wavelengths greater than 17 meters, while audible waves have frequencies between 20 Hz to 20,000 Hz and wavelengths between 17 meters to 1.7 cm. Ultrasonic waves have frequencies greater than 20,000 Hz and wavelengths less than 1.7 cm. Each type of wave has its own unique characteristics and applications.

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a laser sends a beam of light from water toward a plastic slab at the surface of water. above the plastic slab is air.O 41,81O 69,07O 72,87O 63,19O 48,75

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The angle of incidence of the laser beam as it enters the water from air is 48.75 degrees. Option E is the correct answer.

When light travels from one medium to another, it undergoes refraction, which is the bending of light due to the change in its speed. The angle of incidence is the angle between the incident ray and the normal line (perpendicular line) at the boundary between the two media. The angle of refraction is the angle between the refracted ray and the normal line.

In this scenario, the light beam is traveling from water to air, passing through a plastic slab at the water's surface. The angle of incidence is the angle between the laser beam and the normal line as it enters the water. To determine the angle of incidence, we need to look for the given angle that represents this value, which is 48.75 degrees (option E).

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what instrument should be used to measure and dispense the following solutes? choose the instrument that is likely to give you the least error for each measurement.

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The question asks for the instrument that would provide the least error when measuring and dispensing different solutes.

To achieve accurate measurements and dispensing of various solutes, it is important to choose the instrument that minimizes errors. Here are some commonly used instruments for different types of solutes:

1. Solid Powders or Crystals: A digital analytical balance or precision electronic balance is the instrument of choice for measuring and dispensing solid powders or crystals. These balances offer high precision and accuracy, minimizing errors in weight measurements.

2. Liquids: When working with liquids, a volumetric pipette or a micropipette is recommended for accurate measurements and dispensing. Volumetric pipettes are designed to deliver specific volumes with high accuracy, while micropipettes are suitable for precise measurements of smaller liquid volumes.

3. Gases: For measuring and dispensing gases, specialized instruments such as gas burettes or gas syringes are commonly used. These instruments provide controlled and accurate measurements of gas volumes, reducing errors in gas handling.

4. Solutions: When dealing with solutions, a volumetric flask or a burette is often used. Volumetric flasks are designed to accurately measure and contain specific volumes of liquid solutions, while burettes allow for precise dispensing of solution volumes during titration or other analytical procedures.

By selecting the appropriate instrument for each solute, one can minimize measurement errors and ensure accurate and reliable results. Considering factors such as precision, accuracy, and volume range is essential in choosing the instrument that best suits the specific solute and measurement requirements.

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A merry go-round is rotating at constant angular speed. Two children are ndrg the merry go round Ana is riding at poins A and Bodby at point 8 (see tgure) child in the previous problem moves with greater magnitude of angular velocity? Ana Bobby The same Which eone to join th

Answers

Bobby has the greater magnitude of linear velocity. Therefore option B is correct.

To determine which child moves with a greater magnitude of linear velocity, we need to consider their positions and the angular speed of the merry-go-round.

Let's assume that Ana is riding at point A, which is closer to the center of rotation, and Bobby is riding at point B, which is farther from the center.

The linear velocity of an object in a circular motion can be calculated using the formula:

[tex]\[ v = r \cdot \omega \][/tex]

where v represents linear velocity, r represents the distance from the center of rotation, and [tex]\( \omega \)[/tex] represents the angular speed.

Since both children are on the same merry-go-round, the angular speed [tex]\( \omega \)[/tex] is the same for both of them.

However, the distance from the center of rotation, represented by r, is greater for Bobby (riding at point B) compared to Ana (riding at point A).

Therefore, based on the formula [tex]\( v = r \cdot \omega \)[/tex], Bobby will have a greater magnitude of linear velocity since his distance from the center is greater.

So the correct answer is: Bobby has the greater magnitude of linear velocity.

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Your question is incomplete, but most probably your full question was,

A merry-go-round is rotating at constant angular speed. Two children are riding the merry-go-round: Ana is riding at point A and Bobby is riding at point B.

1. Which child moves with greater magnitude of linear velocity?

a. Ana has the greater magnitude of linear velocity.

b. Bobby has the greater magnitude of linear velocity.

c. Both Ana and Bobby have the same magnitude of linear velocity.

a bead slides without friction around a loopthe-loop. the bead is released from a height 17.7 m from the bottom of the loop-the-loop which has a radius 6 m. the acceleration of gravity is 9.8 m/s 2 . 17.7 m 6 m a what is its speed at point a ? answer in units of m/s.

Answers

The speed of the bead at point A is approximately 17.7 m/s.

What is the speed of the bead when it reaches point A?

The speed of the bead at point A is determined by its potential energy at the initial position being converted into kinetic energy at point A. To calculate the speed, we can use the principle of conservation of energy.

At the initial position, the bead is released from a height of 17.7 m. Its potential energy at this position is given by mgh, where m is the mass, g is the acceleration due to gravity (9.8 [tex]m/s^2[/tex]), and h is the height.

As the bead reaches point A, all of its potential energy is converted into kinetic energy. At this point, the bead is at the same height as the bottom of the loop-the-loop, which means it has no potential energy.

Therefore, its kinetic energy is equal to the initial potential energy.

Using the equation for kinetic energy (KE = [tex]0.5mv^2[/tex]), we can solve for the speed v:

[tex]0.5mv^2[/tex] = mgh

Simplifying the equation, we find:

[tex]v^2[/tex] = 2gh

Substituting the given values, we have:

[tex]v^2[/tex] = 2 * 9.8 * 17.7

v ≈ √(2 * 9.8 * 17.7) ≈ 17.7 m/s

Therefore, the speed of the bead at point A is approximately 17.7 m/s.

Conservation of energy is a fundamental principle in physics, stating that the total energy of an isolated system remains constant over time.

In this scenario, the potential energy of the bead at the initial position is converted into kinetic energy at point A, illustrating the concept of energy transformation.

Understanding the interplay between potential energy and kinetic energy allows us to analyze various physical systems, such as the motion of objects in loops and other gravitational interactions.

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lifting a 20,000 n anvil one meter requires 20,000 joules (newtons/meter). how much effort is required to raise a 5,000 n anvil one meter?

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The effort required to raise a 5,000 N anvil one meter is 5,000 joules.

In physics, work is defined as the product of force and displacement. The formula for calculating work is W = F * d, where W represents work, F represents force, and d represents displacement. In this case, we are given that lifting a 20,000 N anvil one meter requires 20,000 joules of work.

Since work is directly proportional to force, we can calculate the effort required to raise a 5,000 N anvil by using the given proportion. By setting up a proportion between the work and force for the two anvils, we can find the effort required.

20,000 N / 20,000 J = 5,000 N / X

Cross-multiplying and solving for X, we find that X = (5,000 N * 20,000 J) / 20,000 N. Simplifying this equation gives us X = 5,000 J.

Therefore, the effort required to raise a 5,000 N anvil one meter is 5,000 joules.

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what is the electric field strength 10.0 cm from the wire? express your answer to two significant figures and include the appropriate units.

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The electric field strength 10.0 cm from the wire is 9 × 10^9 * (Q / r^2). Electric field strength is a physical quantity that describes the strength and direction of the electric field at a given point in space.

To calculate the electric field strength at a distance of 10.0 cm from a wire, you can use Coulomb's law. Coulomb's law states that the electric field strength (E) is directly proportional to the magnitude of the charge (Q) and inversely proportional to the square of the distance (r) from the charge. 

The formula to calculate the electric field strength (E) is: E = k * (Q / r^2) Where: E is the electric field strength in newtons per coulomb (N/C), k is the Coulomb's constant with a value of 9 × 10^9 N·m^2/C^2, Q is the charge of the wire in coulombs, and r is the distance from the wire in meters. Please note that in order to provide an accurate numerical answer, the specific charge value (Q) of the wire needs to be known.       However, we can apply the formula provided using the appropriate charge value to calculate the electric field strength. Therefore electric field strength from the wire is given as 9 × 10^9 * (Q / r^2).

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When 10 grams of hot water cool by 1°C, the amount of heat given off is

A) 41.9 calories.
B) 41.9 Calories.
C) 41.9 joules.
D) more than 41.9 joules.
E) none of the above

Answers

At 10 grams of hot water cool by 1°C, the amount of heat given off is A.  41.8 joules (the closest option is A) 41.9 calories).

When 10 grams of hot water cools by 1°C, the amount of heat given off can be calculated using the specific heat capacity of water. The specific heat capacity of water is approximately 4.18 J/g°C.

To calculate the amount of heat given off, we can use the formula:

Q = m * c * ΔT

Where:

Q is the amount of heat given off (in joules),

m is the mass of the water (in grams),

c is the specific heat capacity of water (in J/g°C), and

ΔT is the change in temperature (in °C).

Substituting the given values into the formula, we get:

Q = 10 g * 4.18 J/g°C * 1°C

Q = 41.8 J

Therefore, the amount of heat given off is approximately 41.8 joules.

None of the provided answer choices exactly matches the calculated value, but the closest option is A) 41.9 calories. Please note that 1 calorie is equivalent to approximately 4.18 joules. Therefore, Option A is correct.

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A baseball is traveling in a direction 45^∘ above the horizontal while heading southeast at 90 miles per hour. Find the components of the velocity of the baseball in each direction: north, east and vertically. Please use the "standard" convention that the positive x direction is East, the positive y direction is North, and the positive z direction is up.

Answers

The components of the velocity of the baseball are:

Vx ≈ 63.63 mph (eastward)

Vy ≈ 63.63 mph (upward)

Vz = 0 mph (no motion in the vertical direction)

To find the components of the velocity of the baseball in each direction (north, east, and vertically), we can use trigonometry.

Given:

The baseball is traveling 45° above the horizontal.

The baseball is heading southeast.

First, let's break down the velocity vector into its horizontal and vertical components:

Horizontal Component (East/West):

Since the baseball is heading southeast, we can consider the southeast direction as the positive x-direction (East). Therefore, the horizontal component of velocity (Vx) can be calculated using the cosine function:

Vx = Velocity * cos(angle)

Vx = 90 mph * cos(45°)

Vx = 90 mph * 0.707

Vx ≈ 63.63 mph (eastward)

Vertical Component (Up/Down):

The baseball is traveling 45° above the horizontal, so the vertical component of velocity (Vy) can be calculated using the sine function:

Vy = Velocity * sin(angle)

Vy = 90 mph * sin(45°)

Vy = 90 mph * 0.707

Vy ≈ 63.63 mph (upward)

North/South Component:

The north/south component of velocity (Vz) is zero since there is no motion in the vertical direction.

Therefore, the components of the velocity of the baseball are:

Vx ≈ 63.63 mph (eastward)

Vy ≈ 63.63 mph (upward)

Vz = 0 mph (no motion in the vertical direction)

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what is the total amount of energy received each second by the walls (including windows and doors) of the room in which this speaker is located?

Answers

The total amount of energy received each second by the walls of the room is 1.697 times the surface area of the walls.

To calculate the rate at which the speaker produces energy, we need to determine the power of the speaker.

Given:

Intensity (I1) at distance r1 = 8.00

Distance from the speaker (r1) = 4.00

We can use the formula for sound intensity:

I = P / (4π[tex]\rm r^2[/tex])

Where I is the intensity and P is the power of the speaker.

To find the power (P), we rearrange the formula:

P = I * (4π[tex]\rm r^2[/tex])

Substituting the given values:

P = 8.00 * (4π * [tex]4.00^2[/tex])

P ≈ 402.12π

The rate at which the speaker produces energy is approximately 402.12π.

To calculate the intensity of the sound at a distance of 9.50 from the speaker (I2), we can use the inverse square law:

I1 / I2 = [tex]\rm (r2 / r1)^2[/tex]

Substituting the given values:

8.00 / I2 = [tex]\rm (9.50 / 4.00)^2[/tex]

Simplifying the equation:

I2 = 8.00 / [tex]\rm (9.50 / 4.00)^2[/tex]

I2 ≈ 1.697

The intensity of the sound at a distance of 9.50 from the speaker is approximately 1.697.

To calculate the total amount of energy received each second by the walls of the room, we need to consider the total surface area of the walls, including windows and doors.

Let's assume the total surface area of the walls is A (in square meters) and the intensity of the sound at a distance of 9.50 from the speaker is I2.

The energy received per second by the walls can be calculated using the formula:

Energy = Intensity * Area

Substituting the given values:

Energy = 1.697 * A

The total amount of energy received each second by the walls of the room is 1.697 times the surface area of the walls.

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a yo-yo is constructed of three disks: two outer disks of mass m, radius r and thickness d, and an inner disk of mass m, radius r and thickness d. the yo-yo is suspended from the ceiling and then released with the string vertical. calculate the tension in the string as the yo-yo falls. note that when the center of the yo-yo moves down a distance y, the yo-yo turns through an angle y/r, which in turn means that the angular speed w is equal to vcm/4

Answers

The tension in the string as the yo-yo falls is given by the equation T = 2mg.

How is the tension in the string related to the mass of the yo-yo?

When the yo-yo falls, it experiences a downward gravitational force equal to the weight of the yo-yo, which is given by mg, where m is the mass of each disk. Since there are two outer disks and one inner disk, the total weight is 2mg.

The tension in the string provides an upward force to counteract the weight of the yo-yo. To keep the yo-yo in equilibrium, the tension in the string must be equal to the weight of the yo-yo. Therefore, the tension in the string is also equal to 2mg.

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why were giant planets close to their stars the first ones to be discovered? why has the same technique not been used yet to discover giant planets at the distance of saturn?

Answers

Giant planets close to their stars were the first ones to be discovered because they have a stronger gravitational pull, causing noticeable effects on the star's motion. The same technique has not been used to discover giant planets at the distance of Saturn because their gravitational influence on the star is much weaker, making it harder to detect.

The discovery of giant planets close to their stars was made possible through the radial velocity method, also known as the Doppler method. This technique involves observing the slight variations in a star's motion caused by the gravitational pull of an orbiting planet. When a massive planet orbits a star closely, the gravitational tug is stronger, resulting in a more significant wobble in the star's motion. These variations can be detected through precise measurements of the star's radial velocity, i.e., the speed at which it moves towards or away from us.

Giant planets close to their stars exert a more substantial gravitational influence, leading to detectable radial velocity variations. These discoveries were groundbreaking and provided valuable insights into the prevalence of massive planets in close proximity to their parent stars. However, applying the same technique to discover giant planets at the distance of Saturn poses several challenges.

Giant planets located at the distance of Saturn from their stars have a weaker gravitational pull, resulting in smaller radial velocity variations. Detecting such subtle changes becomes increasingly difficult as the distance between the planet and its star increases. The signal gets diluted amidst the noise of other stellar activities and instrumental limitations, making it challenging to distinguish the planet's gravitational influence from other factors.

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Trojan asteroids orbiting at Jupiter's Lagrangian points are located
(a) far outside Jupiter's orbit; (b) close to Jupiter; (c) behind and in front of Jupiter, sharing its orbit; (d) between Mars and Jupiter

Answers

Trojan asteroids are named after heroes from the Trojan War in Greek mythology. Trojan asteroids orbiting at Jupiter's Lagrangian points are located behind and in front of Jupiter, sharing its orbit (option C).

Jupiter's Lagrangian points are specific regions in space where the gravitational forces of Jupiter and the Sun balance out, creating stable orbital positions for smaller objects like asteroids. There are two sets of Lagrangian points associated with Jupiter, known as the "Jupiter Trojans."

The leading Lagrangian point, known as L4, is located approximately 60 degrees ahead of Jupiter in its orbit around the Sun. The trailing Lagrangian point, L5, is located approximately 60 degrees behind Jupiter in its orbit. Both L4 and L5 are located in the same orbital path as Jupiter, but they are situated at stable points within that orbit.

Trojan asteroids gather around these Lagrangian points, sharing Jupiter's orbit but maintaining a stable triangular relationship with Jupiter and the Sun. This configuration allows them to remain in relatively stable orbits without colliding with Jupiter or other celestial bodies.

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Read two doubles as the voltage and the current of a Circuit object. Declare and assign pointer myCircuit with a new Circuit object using the voltage and the current as arguments in that order. Then call myCircuit's IncreaseVoltage() member function.
#include
#include
using namespace std;
class Circuit {
public:
Circuit(double voltageValue, double currentValue);
void IncreaseVoltage();
void Print();
private:
double voltage;
double current;
};
Circuit::Circuit(double voltageValue, double currentValue) {
voltage = voltageValue;
current = currentValue;
}
void Circuit::IncreaseVoltage() {
voltage = voltage * 8.0;
cout << "Circuit's voltage is increased." << endl;
}
void Circuit::Print() {
cout << "Circuit's voltage: " << fixed << setprecision(1) << voltage << endl;
cout << "Circuit's current: " << fixed << setprecision(1) << current << endl;
}
int main() {
/*solution goes here*/
myCircuit->Print();
return 0;
}

Answers

This code prompts the user to enter the voltage and current values, creates a Circuit object with those values, increases the voltage using the IncreaseVoltage() member function .

```cpp

#include <iostream>

#include <iomanip>

using namespace std;

class Circuit {

public:

   Circuit(double voltageValue, double currentValue);

   void IncreaseVoltage();

   void Print();

private:

   double voltage;

   double current;

};

Circuit::Circuit(double voltageValue, double currentValue) {

   voltage = voltageValue;

   current = currentValue;

}

void Circuit::IncreaseVoltage() {

   voltage = voltage * 8.0;

   cout << "Circuit's voltage is increased." << endl;

}

void Circuit::Print() {

   cout << "Circuit's voltage: " << fixed << setprecision(1) << voltage << endl;

   cout << "Circuit's current: " << fixed << setprecision(1) << current << endl;

}

int main() {

   double voltageInput, currentInput;

   cout << "Enter the voltage: ";

   cin >> voltageInput;

   cout << "Enter the current: ";

   cin >> currentInput;

   Circuit* myCircuit = new Circuit(voltageInput, currentInput);

   myCircuit->IncreaseVoltage();

   myCircuit->Print();

   delete myCircuit;

   return 0;

}

```

In the modified code, the main function prompts the user to enter the voltage and current values. Then, a new Circuit object is created using the entered values, and the IncreaseVoltage() member function is called on that object.

Finally, the Print() member function is called to display the updated voltage and current values. The dynamically allocated memory for myCircuit is released using the delete operator at the end.

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To control the speed of an electric motor one must

Answers

Answer:

To control the speed of an electric motor without changing the voltage, you can send pulses of electricity to it. The faster and longer the pulses are, the faster the motor will spin. Alternatively, the voltage can be altered to speed it up or slow it down.

Explanation:

Answer:i would say measuring the speed of the tires

Explanation:

A beam of blue light causes photoelectrons to be emitted from a photoemissive surface. An increase in the intensity of the blue light will cause an increase in the__.

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A beam of blue light causes photoelectrons to be emitted from a photoemissive surface. An increase in the intensity of the blue light will cause an increase in the number of photoelectrons emitted. Therefore, an increase in the intensity of blue light will cause an increase in the light intensity.

What is light? Light is a type of electromagnetic radiation that travels in waves at a velocity of 299,792 kilometers per second (km/s) in a vacuum. It is a form of energy and, like all forms of energy, can be transferred. Light, like other electromagnetic waves, has both electric and magnetic fields that oscillate perpendicularly to one another at right angles.Light has a very important property, which is its intensity. The amount of light that passes through a given area or space per unit time is known as light intensity. It is the amount of light energy that falls on a unit area in a given time. The energy of light, like all energy, can be described in terms of photons.

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How does low gravity affect size of lungs​

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Answer: see explanation :)

Explanation:

In low-gravity environments, such as those experienced by astronauts in space, the size of the lungs can be affected in several ways.

Expansion of the lungs: In a low-gravity environment, the lack of gravity-related pressure on the chest allows the lungs to expand more easily. This can lead to an increase in lung volume and overall lung capacity. The expansion occurs because there is less downward pressure on the chest wall, allowing the lungs to fill with more air.

Decreased diaphragm strength: The diaphragm, a dome-shaped muscle located below the lungs, plays a crucial role in breathing. In a low-gravity environment, the diaphragm experiences reduced resistance from gravity, which can lead to decreased muscle strength over time. As a result, the diaphragm may not contract as forcefully, potentially leading to a decrease in lung function.

Altered distribution of blood and fluids: In microgravity, the distribution of bodily fluids changes. Without the downward pull of gravity, fluids tend to shift towards the upper body, causing fluid accumulation in the head and chest areas. This fluid shift can affect lung function by compressing the lungs and reducing their ability to expand fully.

Decreased lung ventilation: In space, the absence of gravity-driven convection currents and the reduced effort required for breathing can result in decreased ventilation of the lungs. As a result, the exchange of oxygen and carbon dioxide may be affected, leading to potential respiratory challenges.

It's important to note that these effects are based on observations and studies conducted on astronauts in space. The extent and magnitude of these effects may vary depending on the duration of exposure to low gravity and individual physiological differences.

Answer:

low gravity effect size of lungs because microgravity causes a decrease in lungs and chest wall recoil pressures

a trian leaves los angeles at 2:00pm heading north at 50mph if the next trian leaves 3 houres later and heads north at 60mph at what time will the second trian catch up to the first

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To determine the time at which the second train catches up to the first train, we need to calculate the distance covered by each train and compare their positions. As a result, the second train will catch up to the first train at 7:30 PM.

Let's assume that the first train leaves Los Angeles at 2:00 PM and the second train leaves 3 hours later, which means it departs at 5:00 PM. Since the first train travels at a speed of 50 mph, after 3 hours, it would have covered a distance of:

Distance = Speed × Time Distance = 50 mph × 3 hours Distance = 150 miles So, after 3 hours, the first train is 150 miles ahead of the starting point. Now, let's consider the second train. It travels at a speed of 60 mph. We want to find the time it takes for the second train to cover the same distance of 150 miles and catch up to the first train.

Time = Distance / Speed Time = 150 miles / 60 mph Time = 2.5 hours Therefore, the second train will catch up to the first train 2.5 hours after it departs. Since the second train leaves at 5:00 PM, it will catch up to the first train at:

Time of Catch-up = Departure time + Time taken to catch up Time of Catch-up = 5:00 PM + 2.5 hours Time of Catch-up = 7:30 PM So, the second train will catch up to the first train at 7:30 PM. It's important to note that this calculation assumes a constant speed for both trains and does

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on the axes below, sketch graphs of the velocity and the acceleration of block 2 after block 1 has been removed. take the time to be zero immediately after block 1 has been removed.

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After block 1 is removed, the graph of the velocity of block 2 will show a constant positive slope, indicating a steady increase in velocity, while the graph of the acceleration will be zero since there are no external forces acting on block 2.

When block 1 is removed, block 2 is no longer subject to any external forces. Since there are no forces acting on it, the net force on block 2 is zero, according to Newton's second law (F = m * a). Therefore, the acceleration of block 2 is zero.

However, block 2 will continue to move with a constant velocity. This is because, in the absence of external forces, an object in motion will continue moving at a constant velocity in a straight line. Therefore, the graph of the velocity of block 2 will show a constant positive slope, indicating a steady increase in velocity over time.

The graph of the acceleration will be a flat line at zero, indicating that the acceleration remains constant at zero throughout the motion of block 2.

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. a(n) _________ is a cylindrical piece of material used to transmit mechanical power in the form of torque.

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The term that fits in the given blank is "shaft". is a cylindrical piece of material used to transmit mechanical power in the form of torque.

:In mechanical engineering, a shaft is a cylindrical piece of material that is employed for the transmission of mechanical power in the form of torque. The torque is the force that results in the rotation of the shaft about its axis. The term shaft can refer to a rotating component of an engine, such as a motor or a transmission. In addition, a shaft can also refer to a non-rotating component, such as a stationary axle that provides support to a rotating wheel or a lever. Shafts are available in a variety of shapes and sizes, and they are often made of metal alloys such as steel, brass, and titanium.

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A person pulls 50-kg crate 40m along a horizontal floor by constant force Fp 100N , which acts 37"angle shown_ The floor is rough and exerts friction force Ffr 5ON_ m = 50 A) Determine the work done by cach force acting on the crate. Determine the net work done on the crate.

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The work done by each force acting on the crate can be determined as follows: the person's pulling force does positive work, the friction force does negative work, and the net work done on the crate is the sum of these individual works.

To calculate the work done by each force, we need to use the formula W = Fd, where W represents work, F represents force, and d represents displacement.

First, let's calculate the work done by the person's pulling force (Fp = 100N). Since the force is acting at an angle of 37 degrees, we need to calculate the component of the force in the direction of displacement. The formula to calculate the component of a force in a given direction is Fcos(theta), where theta is the angle between the force vector and the direction of displacement. Therefore, the work done by the person's pulling force is Wp = Fp * d * cos(theta).

Next, let's calculate the work done by the friction force (Ffr = 50N). The friction force acts in the opposite direction to the displacement, so the work done by friction is negative. Therefore, Wfr = -Ffr * d.

Finally, the net work done on the crate is the sum of the work done by each force, which can be calculated as Wnet = Wp + Wfr.

By substituting the given values of the force, displacement, and angle into the equations, we can determine the work done by each force and the net work done on the crate.

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a small ferry boat is 4.00 m wide and 6.00 m long. when a loaded truck pulls onto it, the boat sinks an additional 3.83 cm into the river. what is the weight of the truck?

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The weight of the truck is approximately 9049.28 Newtons when it causes the boat to sink an additional 3.83 cm into the river.

To calculate the weight of the truck, we can use the principle of buoyancy.

Given:

Width of the boat (w) = 4.00 m

Length of the boat (l) = 6.00 m

Change in boat's height (h) = 3.83 cm = 0.0383 m

The weight of the truck can be calculated by finding the weight of the water displaced by the boat due to the additional sinking.

The volume of water displaced can be calculated as the product of the change in height and the area of the boat's base:

Volume displaced = h × (w × l)

The weight of the truck is equal to the weight of the displaced water, which is given by the formula:

Weight of the truck = Density of water × Volume displaced × g

Density of water (ρ) is approximately 1000 kg/m³, and the acceleration due to gravity (g) is approximately 9.8 m/s².

Substituting the values into the formula:

Weight of the truck = 1000 kg/m³ × (h × w × l) × 9.8 m/s²

Weight of the truck = 1000 kg/m³ × (0.0383 m × 4.00 m × 6.00 m) × 9.8 m/s²

Weight of the truck ≈ 9049.28 N

Therefore, the weight of the truck is approximately 9049.28 Newtons.

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Draw a logic circuit for (A+B)C 2) Draw a logic circuit for A+BC+D ′
3) Draw a logic circuit for AB+(AC) ′

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The Boolean expressions (A + B) C, A + BC + D', and AB + (AC)' have been expanded using the Boolean algebra rules and their corresponding logic circuits have been designed.

The Boolean expression (A + B) C can be expanded as follows;

(A + B) C = AC + BC b. The logic circuit of (A + B) C is shown below;

The Boolean expression A + BC + D' can be expanded as follows;A + BC + D' = A + BC + (B + C)'D = A(B + C)' + BC(B + C)' + (B + C)' D'

The logic circuit of A + BC + D'.

The Boolean expression AB + (AC)' can be expanded as follows;AB + (AC)' = AB + A'B'b. The logic circuit of AB + (AC)' is shown below.

There are different types of logic gates such as AND, OR, NOT, NAND, and NOR gates, which can be used to implement the Boolean functions.

The Boolean expressions (A + B) C, A + BC + D', and AB + (AC)' have been expanded using the Boolean algebra rules and their corresponding logic circuits have been designed.

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a 1.3 kg rock is thrown from a bridge 26 m above water with an initial speed of 16 m/s and at an angle of 24 degrees above the horizontal. at what speed does the rock strike the water?

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The rock will strike the water with a speed of approximately 23.5 m/s.

To find the speed at which the rock strikes the water, we can use the principles of projectile motion. The initial speed of 16 m/s and the launch angle of 24 degrees above the horizontal provide the necessary information.

First, we need to split the initial velocity into its horizontal and vertical components. The horizontal component remains constant throughout the motion, so it can be calculated as v_horizontal = v_initial * cos(angle). In this case, v_horizontal = 16 m/s * cos(24 degrees).

The vertical component of the velocity changes due to the influence of gravity. To determine the time it takes for the rock to reach the water, we can use the equation h = (1/2) * g * t², where h is the vertical distance (26 m) and g is the acceleration due to gravity (approximately 9.8 m/s²). Solving for t, we find t ≈ 2.39 seconds.

Next, we can determine the vertical component of the final velocity. Using the equation v_vertical = v_initial * sin(angle) - g * t, we substitute the given values to calculate v_vertical.

Finally, we can find the magnitude of the final velocity by combining the horizontal and vertical components using the Pythagorean theorem: v_final = sqrt(v_horizontal² + v_vertical²).

By plugging in the values and performing the calculations, we find that the rock will strike the water with a speed of approximately 23.5 m/s.

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A modulo-24 counter circuit needs ( ) D filp-flops at least.

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A modulo-24 counter circuit needs at least five D flip-flops to count up to 24.

A modulo-24 counter circuit needs at least 5 D flip-flops. A D flip-flop, also known as a data or delay flip-flop, is a type of flip-flop that stores the value of the data input.

In a modulo-n counter, the counter's output will change state only when n pulses have been received. In other words, the counter cycles through n states before returning to its original state. For a modulo-24 counter, this implies that there will be 24 states before it repeats the original state.

The state diagram of the modulo-24 counter can be represented as follows:As a result, 24 is equivalent to 11000 in binary. Since there are five digits in 11000, the modulo-24 counter will require at least five D flip-flops.The main answer is that a modulo-24 counter circuit needs at least 5 D flip-flops.

In digital electronics, a counter circuit is used to generate binary numbers using a clock pulse. A counter circuit is a collection of flip-flops that are connected together to form a sequential circuit.

A sequential circuit is a circuit in which the output is dependent on the input and the state of the circuit. There are two types of sequential circuits: synchronous and asynchronous.In synchronous sequential circuits, the output is dependent on the input and the state of the circuit, and the clock is used to synchronize the operation of the flip-flops. The clock pulse controls the operation of the flip-flops.

The flip-flops are triggered at the rising or falling edge of the clock pulse.In asynchronous sequential circuits, the output is dependent on the input and the state of the circuit, but the clock is not used to synchronize the operation of the flip-flops. Instead, the flip-flops are triggered by the output of other flip-flops or external signals.In a counter circuit, the number of flip-flops required depends on the modulus of the counter.

The modulus is the number of states in the counter. For example, a modulus-16 counter has 16 states. A modulus-24 counter has 24 states. A modulus-32 counter has 32 states.A D flip-flop is a type of flip-flop that stores the value of the data input. In a counter circuit, the D flip-flops are used to store the count. The output of the counter is taken from the outputs of the flip-flops.

The conclusion is that a modulo-24 counter circuit needs at least five D flip-flops to count up to 24.

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a communications satellite is orbiting earth. how can the orbital radius of the satellite be increased

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To increase the orbital radius of a communications satellite orbiting Earth, there are several methods that can be employed like Adjusting the satellite's velocity, Utilizing gravitational assists, Performing a Hohmann transfer, Utilizing atmospheric drag.

1. Adjusting the satellite's velocity: By increasing the satellite's velocity, it can move to a higher orbit. This can be achieved by firing the satellite's thrusters to provide an additional boost of speed. As a result, the satellite will move to a higher orbit, increasing its orbital radius.

2. Utilizing gravitational assists: A communications satellite can take advantage of gravitational assists from celestial bodies like the Moon or other planets. By carefully planning the satellite's trajectory, it can use the gravitational pull of these bodies to increase its orbital radius. This technique is commonly employed in interplanetary missions.

3. Performing a Hohmann transfer: This technique involves a series of orbital maneuvers to transition the satellite to a higher orbit. The satellite first increases its velocity to move into an elliptical transfer orbit, then performs a second burn at the apogee of this orbit to raise its orbit further. This method is commonly used to transfer satellites between different orbits.

4. Utilizing atmospheric drag: Although it is not a practical method for communications satellites in higher orbits, atmospheric drag can be used to increase the orbital radius of satellites in lower orbits. By increasing the surface area of the satellite or deploying drag-inducing devices, the satellite experiences increased drag, which gradually decreases its orbital altitude and increases its orbital radius.

These are some of the methods that can be employed to increase the orbital radius of a communications satellite orbiting Earth. Each method has its own advantages and constraints, and the specific technique chosen depends on the satellite's mission requirements and available resources.

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which of the following statements about rich clusters of galaxies (those with thousands of galaxies) is not true?

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The statement that is not true about rich clusters of galaxies (those with thousands of galaxies) is: "They are uniformly distributed across the universe."

Rich clusters of galaxies are not uniformly distributed across the universe. Instead, they are found in specific regions of the cosmos known as large-scale structures. These structures are formed by the gravitational pull of dark matter, which acts as a scaffold for the formation of galaxies and galaxy clusters.

Clusters of galaxies are typically found at the intersections of filaments, which are elongated structures made up of galaxies and dark matter. These filaments form a cosmic web-like structure, with clusters located at the nodes. The distribution of rich clusters of galaxies is therefore not uniform, but rather concentrated in certain areas of the universe.

These large-scale structures, including clusters of galaxies, are a result of the hierarchical growth of cosmic structure formation. Over time, small structures like galaxies merge to form larger structures, such as clusters and superclusters. This process is driven by the gravitational attraction of dark matter, which acts as the dominant component of the universe's mass.

In summary, rich clusters of galaxies are not uniformly distributed across the universe, but instead, they are concentrated in specific regions known as large-scale structures.

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