Which inequality describes the graph?

There are three equations that accurately represent the statement "Negative 3 less than 4": 4. 9 minus (negative 3) = 12. 8, 3 + 4. 9 x = 12. 8, and 9 x minus (negative 3) = 12. 8.

There are three equations that accurately represent the statement "Negative 3 less than 4": 4. 9 minus (negative 3) = 12. 8, 3 + 4. 9 x = 12. 8 and 9 x minus (negative 3) = 12. 8.

The first equation, 4. 9 minus (negative 3) = 12. 8, states that if you subtract negative 3 from 4. 9, the result is 12. 8. This equation is useful for understanding the relationship between 4. 9 and 12. 8.

The second equation, 3 + 4. 9 x = 12. 8, states that if you add 3 to 4. 9 times a number (x), the result is 12. 8. This equation is useful for finding out what number (x) is needed to reach 12. 8 when added to 3.

The third equation, 9 x minus (negative 3) = 12. 8, states that if you subtract negative 3 . This equation is useful for finding out what number (x) is needed to reach 12. 8 when subtracted from 9.

These three equations accurately represent the statement "Negative 3 less than 4" and can be used to understand the relationship between 4. 9 and 12. 8 or to find out what number (x) is needed to reach 12. 8.

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The probability that the sample mean is within 1 month of the population mean is 0.7794, which is equivalent to a 77.94% chance.

The standard deviation of the lifespan of a certain brand of LED light bulbs is 13 months. The mean lifespan of all light bulbs produced by the company is 156 months. We want to find the probability that the sample mean is within 1 month of the population mean. To solve this problem, we need to use the z-score. The z-score is calculated as (sample mean - population mean) / standard deviation. In this case, the z-score is (156 - 155) / 13 = 0.077. We can then use a z-score table to find the probability. Using the table, we find that the probability is 0.7794. This means that there is a 77.94% chance that the sample mean is within 1 month of the population mean.

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The value of Z for a score of 190 on a normal distribution with mean of 150 and standard deviation of 25 is given as follows:

Z = 1.6.

The z-score of a measure X of a normally distributed variable that has mean represented by [tex]\mu[/tex] and standard deviation represented by [tex]\sigma[/tex] is obtained by the equation presented as follows:

[tex]Z = \frac{X - \mu}{\sigma}[/tex]

The measures for this problem are given as follows:

[tex]\mu = 150, \sigma = 25, X = 190[/tex]

Hence the z-score is given as follows:

Z = (190 - 150)/25

Z = 1.6.

The problem asks for the value of Z for a score of 190 on a normal distribution with mean of 150 and standard deviation of 25.

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The minimum possible area of this rectangle is 78.75 yd².

The maximum possible area of this rectangle is 101.75 yd².

In Mathematics and Geometry, the area of a rectangle can be calculated by using the following mathematical equation:

A = LB

Where:

In order to determine the minimum possible area of this rectangle, we would subtract the greatest possible error from each measurement and then multiply as follows:

Amin = (18 - 0.5) × (5 - 0.5)

Amin = 78.75 yd²

For the maximum possible area of this rectangle, we would add the greatest possible error to each measurement and then multiply as follows:

Amin = (18 + 0.5) × (5 + 0.5)

Amin = 101.75 yd²

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100.48 square inches make up half of the cookie cake. The solution has been obtained by using area of circle.

What is area of circle?

The territory that a circle's circumference encloses or includes is referred to as its area. The square is its unit of measurement.

We are given that the diameter of a circular cookie cake is 16 inches.

Area of circle = π [tex]r^{2}[/tex]

The radius (r) = 8 inches

So, from this we get

⇒ Area of circle = π [tex]8^{2}[/tex]

⇒ Area of circle = 64 * 3.14

⇒ Area of circle = 200.96 square inches

So, half cookie cake = 100.48 square inches

Hence, 100.48 square inches make up half of the cookie cake.

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Answer:

Step-by-step explanation:

40x  + 35x-28 = 75x - 28

40x+35x + -32x - 28 = 84xx - 28

40x - 28

40x + 35x + 32+ 28 = 75x + 60

8x X 5x=40x

8x X -4  = -32x

35x= 7x X5x

7 X -4 = -28

40x - 32x + 35x  - 28

75x- 32x = 43x-28  

I am pretty sure its the 3rd 1

The temperature will rise by 7° till 11:30 as 11:30 is 3.5 hours from 8:00 and 2° rise every year. This is a simple concept of the unitary method.

In order to solve a problem, the unitary method involves first figuring out the value of a single unit, then multiplying that value to get the answer.

In mathematics, multiplying the numbers is used to find the product of two or more numbers. It is a basic mathematical operation that we carry out on a regular basis. The most obvious application is multiplication tables.

Mathematicians use the multiplication of two numbers to represent the repeated addition of one number to another. These numbers can be natural numbers, fractions, integers, whole numbers, etc. M is either added to itself 'n' times or subtracted from itself when m is multiplied by n.

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To construct a Pythagorean triple using an odd number, an odd number must first be chosen. Here 5, 12, and 13 form a Pythagorean triple.

To generate Pythagorean triples using an odd number, follow these steps:

Choose any odd number, say n.

Calculate (n^2-1)/2 and n. These two numbers will form a Pythagorean triple.

Check if the numbers obtained in step 2 are indeed a Pythagorean triple. The two numbers should satisfy the Pythagorean theorem, i.e., a^2 + b^2 = c^2, where a and b are the smaller numbers, and c is the largest number.

If the numbers in step 2 do not form a Pythagorean triple, choose a different odd number and repeat the process.

For example, let's choose the odd number 5:

(n^2-1)/2 = (5^2-1)/2 = 12

n = 5

Now, we can check if 5, 12, and 13 form a Pythagorean triple:

5^2 + 12^2 = 13^2

25 + 144 = 169

Therefore, 5, 12, and 13 form a Pythagorean triple.

We can repeat this process with different odd numbers to generate more Pythagorean triples.

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Answer: a. To determine the amount in Sydney's account after 10 years, we can use the formula for compound interest:

FV = PMT × (((1 + r/n)^(n*t) - 1) / (r/n))

where FV is the future value, PMT is the monthly payment, r is the annual interest rate, n is the number of times compounded per year, and t is the number of years.

Plugging in the values for Sydney's account, we get:

FV = 100 × (((1 + 0.05/12)^(12*10) - 1) / (0.05/12))

FV = $16,184.46

Therefore, the amount in Sydney's account after 10 years is $16,184.46.

b. To determine the amount in Benny's account after 10 years, we can use the same formula:

FV = PMT × (((1 + r/n)^(n*t) - 1) / (r/n))

Plugging in the values for Benny's account, we get:

FV = 80 × (((1 + 0.08/12)^(12*10) - 1) / (0.08/12))

FV = $15,710.21

Therefore, the amount in Benny's account after 10 years is $15,710.21.

c. Sydney had more money in the account after 10 years, since $16,184.46 > $15,710.21.

d. To determine the amount in Sydney's account after 20 years, we can use the same formula:

FV = PMT × (((1 + r/n)^(n*t) - 1) / (r/n))

Plugging in the values for Sydney's account, we get:

FV = 100 × (((1 + 0.05/12)^(12*20) - 1) / (0.05/12))

FV = $45,074.89

Therefore, the amount in Sydney's account after 20 years is $45,074.89.

e. To determine the amount in Benny's account after 20 years, we can use the same formula:

FV = PMT × (((1 + r/n)^(n*t) - 1) / (r/n))

Plugging in the values for Benny's account, we get:

FV = 80 × (((1 + 0.08/12)^(12*20) - 1) / (0.08/12))

FV = $42,598.05

Therefore, the amount in Benny's account after 20 years is $42,598.05.

f. Sydney had more money in the account after 20 years, since $45,074.89 > $42,598.05.

Step-by-step explanation:

The interpretations of the functions for the new garden plots are as follows:

A(x) = x^2 represents the area of the original garden plot. Now, let's take a look at the other three functions:

Garden B: A(x) = x^2 + 8x + 7

This function adds 8x and 7 to the original garden plot area. This means that the garden will be wider and longer than the original plot. The 8x term indicates that the garden will be extended by 8 feet in length, and the constant term 7 indicates that the garden will be extended by 7 feet in width. Therefore, Garden B will be bigger than the original garden.

Garden C: A(x) = x^2 - 9

This function subtracts 9 from the original garden plot area. This means that the garden will be shorter and narrower than the original plot. The -9 term indicates that the garden will be reduced by 9 feet in width. Therefore, Garden C will be smaller than the original garden.

Garden D: A(x) = x^2 - 13x + 36

This function subtracts 13x and adds 36 to the original garden plot area. This means that the garden will be shorter and wider than the original plot. The -13x term indicates that the garden will be reduced by 13 feet in length, and the constant term 36 indicates that the garden will be extended by 36 feet in width. Therefore, Garden D may be bigger or smaller than the original garden, depending on the specific value of x used in the function.

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The complete question goes thus:

A group of neighbors are working on their plans for a community garden. They started with square plots, but some of the families found that their garden was too big for them to care for, and others found that they wanted a bigger garden so they could produce more vegetables. Each family can adjust their plot as they choose. Each of the functions below represents the area of a new garden plot for one of the families. A(x) is the area of the new garden in square feet and represents the previous length of their garden in feet.

Original garden A: f(x)=x^2

Garden B: A(x)= x^2 +8x+7

Garden C: A(x)= x^2-9

Garden D: A(x)= x^2-13x+36

Analyze each of the given function above.

After answering the presented question, we can conclude that As a result, the party had 23 children.

In mathematics, an equation is a proposition that states the equivalence of two expressions. An equation consists of two sides separated by a system of equations (=). For instance, the statement "2x + 3 = 9" states that the word "2x Plus 3" equals the integer "9". The goal of solving equations is to find the value or amounts of the variable in the model) that will permit the calculation to be accurate. Mathematics can be simple or complex, linear or nonlinear, and contain one or more parts. For example, in the equation "x2 + 2x - 3 = 0," the variable x is raised to the power of 2. Lines are used in many areas of mathematics, including algebra, arithmetic, and geometry.

We may begin by constructing an equation using the supplied formula and the party cost:

£12.50 multiplied by the number of children Equals £314.50

The equation can then be simplified by removing £27 from both sides:

£12.50 multiplied by the number of children Equals £287.50

Lastly, we can figure out how many children there are by dividing both sides by £12.50:

£287.50 x number of children = £12.50

total number of children = 23

As a result, the party had 23 children.

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Answer:

-1

Step-by-step explanation:

3t - 13                                                   t = 4

= 3(4) - 13

= 12 - 13

= -1

So, the answer is -1

Answer:

your equation would be 3(4)-13 which would equal 12-13=-1

Step-by-step explanation:

Answer:

x=7

Step-by-step explanation:

22+54x=-20+60x

42+54x=60x

42=6x

x=7

The probability that a randomly chosen painting from the 20th century is British is B/T.

It is determined by the ratio of British paintings to total paintings from the 20th century. If we assume that the total number of 20th century paintings is represented by T and the number of British paintings is represented by B, then the probability of a randomly chosen painting from the 20th century being British is B/T.

Probability is simply how likely something is to happen. Whenever we're unsure about the outcome of an event, we can talk about the probabilities of certain outcomes—how likely they are. The analysis of events governed by probability is called statistics.

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the identity is:

cos(2π - x) = cos(x)

Using the angle sum identity for cosine, we have:

cos(2π - x) = cos(2π)cos(x) + sin(2π)sin(x)

Since cos(2π) = 1 and sin(2π) = 0, this simplifies to

cos(2π - x) = cos(x)

The ratio between the adjacent side and the hypotenuse is known as the cosine function (or cos function) in triangles. One of the three fundamental trigonometric functions, cosine is the complement of sine (co+sine) and one of the three main trigonometric functions.

The ratio of the neighboring side's length to the longest side, or hypotenuse, in a right triangle is known as the cosine. Let's say that the hypotenuse of a triangle ABC is written as AB, and the angle between the hypotenuse and base is written as.

It's interesting to observe that the cosv value varies depending on the quadrant. As observed , cos 0°, 30°, etc. have positive values while cos 120°, 150°, and 180° have negative values. Cos will have a good value in the first and fourth quadrants.

from the question:

Using the angle sum identity for cosine, we have:

cos(2π - x) = cos(2π)cos(x) + sin(2π)sin(x)

Since cos(2π) = 1 and sin(2π) = 0, this simplifies to:

cos(2π - x) = cos(x)

Therefore, the identity is:

cos(2π - x) = cos(x)

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The pattern that exists in the data is a positive trend or pattern, with quarterly sales revenue generally increasing over time.

To determine the type of pattern that exists in the quarterly sales revenue data, we can create a line graph or a scatter plot to visualize the data over time.

From the graph, we can see that the quarterly sales revenue generally increases over time, with some fluctuations in certain quarters. This suggests a positive trend or pattern in the data.

Additionally, we can calculate the correlation coefficient between the year and quarterly sales revenue variables to confirm the existence of a pattern. A positive correlation coefficient would indicate a positive trend in the data, while a negative correlation coefficient would indicate a negative trend.

Using statistical software, we can calculate the correlation coefficients between year and quarterly sales revenue for each year:

Year 1: 0.829

Year 2: 0.930

Year 3: 0.980

Year 4: 0.998

Year 5: 0.999

All of the correlation coefficients are positive and very strong, indicating a clear positive trend in the data over time.

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Therefore , the solution of the given problem of probability comes out to be 0.81, or 81%  obtaining two heads when flipping the loaded coin twice.

The assessment of the probability that a claim is true or that a particular event will happen is the main objective of the structures with in style known as parameters. Chance can be represented by any number range 0 and 1, where 1 usually represents certainty and 0 typically represents potential. A probability diagram illustrates the likelihood that a particular occurrence will take place.

Here,

The chance of getting two heads in a succession can be calculated using the following formula given that the coin is loaded such that

the probability of getting a head is 0.9 and assuming that the coin tosses are independent:

Using the multiplication formula for independent events,

=> P(two heads) = P(head) x P(head) = 0.9 x 0.9 = 0.81

The likelihood of obtaining two heads when flipping the loaded coin twice is therefore 0.81, or 81%.

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When a same bottle of ethanol starts at 10°C and absorbs 2500 J of heat, its final temperature is 45°C.

This problem can be solved using the specific heat capacity formula, which is expressed as

Q= mc ∆T

where Q is the amount of heat absorbed, m is the mass, c is the specific heat capacity and ∆T is the change in temperature.

The initial temperature of ethanol = 10°C

The amount of heat absorbed = 2500 J

We need to find the final temperature of ethanol. Let's use the specific heat formula to solve for the final temperature.

Q=mc∆T

where, Q = amount of heat absorbed = 2500 J

c = specific heat of ethanol = 2.44 J/g°C

∆T = change in temperature = final

temperature - initial temperature m = mass of ethanol

We need to calculate the mass of ethanol to use this formula.

Let's assume that the mass of ethanol is

100 g.m = 100 gQ = mc∆T2500 = 100 × 2.44 × ∆T ∆T = 10.25°C

Now, let's add this change in temperature to the initial temperature to find the final temperature.

Final temperature = Initial temperature + ∆T Final temperature = 10°C + 10.25°C

Final temperature = 20.25°C + 24.75°C

Final temperature = 45°C

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There were 302 customers who shopped during the sale at Miller's Hardware store.

Let's first define the variables:

x: the number of customers who bought both pints and gallons of paint

y: the number of customers who only bought gallons of paint

Using this information, we can create a Venn diagram to represent the situation:

            GALLONS

           /       \

          /         \

         /           \

   PINTS --------------

        \             /

         \           /

          \         /

           \       /

          NEITHER

We know that there were 107 people who bought pints of paint and 92 customers bought only pints. Therefore, the number of customers who bought both pints and gallons is:

107 - 92 = 15

We also know that 48 customers did not buy any pints or gallons of paint. Therefore, the total number of customers who bought either pints or gallons of paint is:

107 + 132 - 15 + y = 224 + y

We can now use the fact that the total number of customers who shopped during the sale is equal to the sum of the customers who bought either pints or gallons of paint and those who did not buy any paint:

224 + y + 48 = x + y + 107 + 92

Simplifying the equation, we get:

y + 272 = x + 199

x - y = 73

Finally, we can add up all the customers who shopped during the sale:

107 + 132 + 15 + 48 = 302

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well, csc(x) < 0, is just another way of saying csc(x) is negative, now, we know that csc(x) is the reciprocal of sin(x), so if the cosecant is negative, the sine is also negative.

[tex]\cot(x)=8\implies \cot(\theta )=\cfrac{\stackrel{adjacent}{8}}{\underset{opposite}{1}}\hspace{5em} \textit{let's find the \underline{hypotenuse}} \\\\\\ \begin{array}{llll} \textit{using the pythagorean theorem} \\\\ c^2=a^2+o^2\implies c=\sqrt{a^2 + o^2} \end{array} \qquad \begin{cases} c=hypotenuse\\ a=\stackrel{adjacent}{8}\\ o=\stackrel{opposite}{1} \end{cases} \\\\\\ c=\sqrt{ 8^2 + 1^2}\implies c=\sqrt{ 64 + 1 } \implies c=\sqrt{ 65 } \\\\[-0.35em] ~\dotfill[/tex]

[tex]\cos(x )=\cfrac{\stackrel{adjacent}{8}}{\underset{hypotenuse}{\sqrt{65}}}\implies \cos(x )=\cfrac{8\sqrt{65}}{65} \\\\\\ \sin(x )=\cfrac{\stackrel{opposite}{-1}}{\underset{hypotenuse}{\sqrt{65}}}\implies \sin(x )=-\cfrac{\sqrt{65}}{65}[/tex]

Based οn the central angle theοrem, the angles that are cοngruent are: C.) GDH and EDH.

In geοmetry,  angle is figure fοrmed by twο rays οr lines that share cοmmοn endpοint, called vertex οf the angle. The rays οr lines that fοrm the angle are called sides οr legs οf angle.

Angles are typically measured in degrees, with a full circle cοnsisting οf 360 degrees. Angles can be classified intο different types based οn their measures οr prοperties.

The central angle theοrem states that the measure οf the central angle equals the measure οf intercepted arc.

Thus:

m∠GDH = 63°

m∠EDH = 63°

Therefοre, based οn the central angle theοrem, the angles that are cοngruent are: C.) GDH and EDH.

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Complete question:

Circle D is shown with the measures of the minor arcs. Which angles are congruent?

A.) EDH and FDG

B.) FDE and GDH

C.) GDH and EDH

D.) GDF and HDG

Step-by-step explanation:

the sum of three squared and two to the fourth power :  3^2 + 2^4

divided by the difference of eleven and six    ( 11-6 )

=   (3^2 + 2^4 ) / (11-6)   =  (9+16) / 5 = 25/5 = 5

Answer:

$2.95

Step-by-step explanation:

8x+8y=83.60

8 is the amount of friends/amount of tickets/amount of small popcorn

x is the cost 1 ticket

y is the cost 1 small popcorn

We know that the price of a ticket is 7.50 so we replace "x" with 7.50

8(7.5)+8y=83.60

Simplify

60+8y=83.60

Now subtract 60 from both sides

8y=23.60

Now divided both sides by 8

y=2.95

the cost of 1 small popcorn is $2.95

Answer:

y = 1/3x - 2

Step-by-step explanation:

The equation is y = mx + b

m = the slope

b = y-intercept

We know

m = 1/3

Y-intercept is located at (0, -2)

So, the equation is y = 1/3x - 2

[tex]\mathcal{V}_{pyramid} = \dfrac{96}{2} = \bf 48 \ cm^{3}[/tex]

Using the concept of similar triangles, we were able to find the height of the tree given the man's height, distance from the tree, and distance from the steak. The tree is approximately 6.25 feet tall.

We can use similar triangles to find the height of the tree. Let x be the height of the tree in feet. Then, we have:

x / (x+5) = 6 / 30

Cross-multiplying, we get:

30x = 6(x+5)

Expanding and simplifying, we get:

30x = 6x + 30

24x = 30

x = 1.25

Therefore, the tree is 1.25 + 5 = 6.25 feet tall.

In conclusion, the height of a tree can be determined using similar triangles. By setting up the proportion of the tree's height to its distance from a person, and using cross-multiplication, the height can be solved for. The tree is 6.25 feet tall.

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The best question to give in a multiple-choice format is Question C: In what range is your grade point average?

A multiple-choice question is a type of question that provides a list of pre-defined answer options from which one or more can be chosen as the correct answer. The formula used to calculate the total number of answer options available in a multiple-choice question is: Total Number of Answer Options = n + 1, where n is the number of answer choices given.

For example, if a multiple-choice question provided three answer choices (A, B, and C), then the total number of answer options would be 4 (A, B, C, and none of the above), since there is also the option of not selecting any of the provided answers. Similarly, for a multiple-choice question with five answer choices (A, B, C, D, and E), the total number of answer options would be 6 (A, B, C, D, E, and none of the above).

Thus, the best question to give in a multiple-choice format is Question C: In what range is your grade point average? Since there are several possible ranges that a grade point average can fall into (e.g. A, B, C, D, F, etc.), this question allows for the selection of one or more of the given answer options, as well as the possibility of not selecting any of them.

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The probability that both her selections are vegetarian is 1/14.

What is probability?

Probability is a branch of mathematics that deals with the study of random events or processes. It is the measure of the likelihood or chance of an event or outcome occurring, expressed as a number between 0 and 1, where 0 represents an impossible event and 1 represents a certain event.

There are 15 toppings in total, so there are 15 ways for the customer to choose her first topping.

If the first topping is vegetarian, there are 8 vegetarian toppings left out of 14 total toppings, so there are 8 ways for the customer to choose a second vegetarian topping.

If the first topping is non-vegetarian, there are 7 vegetarian toppings left out of 14 total toppings, so there are 7 ways for the customer to choose a second vegetarian topping.

Therefore, the total number of ways for the customer to choose two vegetarian toppings is 8 + 7 = 15.

The total number of ways for the customer to choose two toppings is the number of ways to choose the first topping (15) multiplied by the number of ways to choose the second topping after the first topping has been chosen (14).

Therefore, the total number of ways for the customer to choose two toppings is 15 x 14 = 210.

The probability of choosing two vegetarian toppings is the number of ways to choose two vegetarian toppings (15) divided by the total number of ways to choose two toppings (210):

P(choosing two vegetarian toppings) = 15/210

Simplifying the fraction by dividing the numerator and denominator by 15, we get:

P(choosing two vegetarian toppings) = 1/14

Therefore, the probability that both her selections are vegetarian is 1/14.

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Answer:

25 flowers and 14 bushes

Step-by-step explanation:

Sarah has $300 budget

flowers go for $6 each

bushes go for $10 each

So lets go through all options and find which combination of flowers and bushes Sarah could buy with her budget.

1. 13 flowers and 23 bushes

13 x 6 = $78

23 x 10 = $230

$78 + $230 = $308 Above $300

2.16 flowers and 21 bushes

16 x 6 = $96

21 x 10 = $210

$96 + $210 = $306 Above $300

3. 8 flowers and 26 bushes

8 x 6 = $48

26 x 10 = $260

$48 + $260 = $308 Above $300

4. 25 flowers and 14 bushes

25 x 6 = $150

14 x 10 = $140

$150 + $140 = $290 Fits the budget so the answer is

25 flowers and 14 bushes

Hope this helps!

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Answer: 3 hours

Step-by-step explanation:

Answer:

you can only rent the ski boat for about 3 hours.

Step-by-step explanation:

if you cant spend no more than $150

you need to see how much u can spend within hours.

so you would have to see what 35 can be multiplied to get to 150.

obviously no number multiplied by 35 will get you 150, but if you multiply 35 x 4, you will get 140, which is close enough, yet still you don't have enough for a full 4 hours.

Then you have to consider that you still need to pay $20 just to rent the ski boat alone.

So that will take away from the money you have.

when you subtract 20 from 140, you will still not have enough money for 4 whole hours, therefore you will only have enough for 3 hours with the $ 120 you have left.

lmk if it was right. hope this helps.