On the basis of given data & Using combining-functions, We can say that
a).The function P(x) which represents the price of a ticket can we given by where x represents the number of 0.75 price decreases= ($15 - 0.75x)
b). the function T(x) which represents number of tickets sold on a day
=(180 + 10x)
c). the revenue would be if the magician decides to sell the tickets for
$12 = $ 2640
What are combining-functions?The process of composition, in which the result of one function becomes the input of another, allows us to create complex functions from basic ones. A complicated function may occasionally need to be broken down into two or more simpler ones, using the opposite method.
Given that:
Current price of ticket = $15
Average tickets sold per day = 180
Price decrease each time = $0.75
Number of price decreases = x
Total Price decrease = 0.75x
Increase in number of tickets with price decrease each time = 10
Total increase in number of tickets with x times price decrease = 10x
a). Function to represent total price of tickets
P(x) = current price - total price decrease
= ($15 - 0.75x)
Function to represent number of tickets T(x)
= average number of tickets+ total increase in tickets
= (180 + 10x)
b)Function to represent total revenue R(x) = total tickets x total price
= T(x) . P(x)
= (180 + 10x) ($15 - 0.75x)
c)Given that total price of tickets=$12
P(x)=$12
($15 - 0.75x) = $12
- 0.75x = $12 - $15
- 0.75x = - $3
x = 3 ÷ 0.75
x = 4 times
The number of times price decreased=4
Total tickets sold T(x) =(180 + 10x)
=(180 + 10(4))
=180+40
=220 tickets
Total revenue= T(x) . P(x)
= 220 x 12
=$2640
Total revenue earned on 220 tickets at $12 is $ 2640
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What is the distance between the bakery (b) and the library (c)? explain using coordinate subtraction.
The distance between the bakery and the library is about 6.7 units.
To discover the distance among points using coordinate subtraction, we want to use the distance formula.
The distance formula is derived from the Pythagorean theorem, which states that during a proper triangle, the forecourt of the period of the hypotenuse( the longest aspect) is identical to the sum of the places of the lengths of the opposite two aspects.
the distance components is as follows
[tex]distance =\sqrt{((x_2 - x_1)^2 + (y_2 - y_1)^2)[/tex]
in which [tex]( x_1, y_1)[/tex] and [tex]( x_2, y_2)[/tex] are the coordinates of the two factors.
In this example, let's anticipate that the equals of the bakery( b) are( 3, 5) and the equals of the library( c) are( 9, 2). applying the space formula, we get
[tex]distance = \sqrt{((9 - 3)^2 + (2 - 5)^2)[/tex]
[tex]distance = \sqrt{x(6^2 + (-3)^2)[/tex]
distance = [tex]\sqrt{( 36 9)[/tex]
distance = [tex]\sqrt{(45)[/tex]
distance ≈ 6.7082
hence, the distance between the bakery and the library is about 6.7 units.
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Kai bought 5 bags. In each bag there is bottle of Gatorade that cost 3$ and two pacIs of gum. If Kai spent 55$ all together how much did each pack of gum cost?
If Kai spent 55$ all together then each pack of gum cost $4.
To solve this question follow the steps given below:
Calculate the total cost of Gatorade.
Since there are 5 bags and each bag has a bottle of Gatorade that costs $3, the total cost for Gatorade is 5 * $3 = $15.
Calculate the total cost of gum.
Since Kai spent $55 in total, we need to subtract the cost of Gatorade to find the total cost of gum. $55 - $15 = $40.
Calculate the total number of gum packs.
Each bag contains 2 packs of gum, and there are 5 bags. So, there are 2 * 5 = 10 packs of gum.
Calculate the cost of each pack of gum.
To find the cost of each pack of gum, divide the total cost of gum by the number of gum packs. $40 / 10 = $4.
So, each pack of gum cost $4.
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does the residual plot indicate that the regression equation is a good model or a bad model of the data? why or why not?
The residual plot can provide valuable insights into the adequacy of the regression model, and whether any modifications or alternative models may be needed to better explain the data.
A residual plot is a visual tool for evaluating a regression model's goodness-of-fit. The residuals—that is, the discrepancies between the observed and expected values—are plotted against the predicted values.
The residuals should be randomly dispersed around zero and the plot should show no clear patterns or trends if the regression equation accurately models the data.
The residuals may show patterns or trends in the plot if the regression equation is a poor model of the data, which would indicate that the model is failing to account for some crucial characteristics of the data.
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A group of neighbors is holding an end of summer block party. They buy p packs of hot dogs, with 8 hot dogs in each pack. All together, they have 56 hot dogs for the party. Write an equation to describe this situation. How many packs of hot dogs did the neighbors buy
Step-by-step explanation:
8p= 56
p= 7
therefore, the neighbours bought 7 packets of hotdogs.
A social scientist is interested in determining if there is a significant difference in the proportion of republicans between two areas of town. He takes independent random samples of 200 families in each area of town and a significance test was conducted. The p-value was 0. 416. What should be our conclusions?.
The p-value of 0.416 indicates that there is no significant difference in the proportion of Republicans between the two areas of town. Therefore, we fail to reject the null hypothesis and conclude that there is no evidence of a significant difference in the proportion of Republicans between the two areas of town.
Based on the given information, the p-value is 0.416, which is larger than the conventional level of significance (e.g., 0.05 or 0.01). Therefore, we fail to reject the null hypothesis that there is no significant difference in the proportion of republicans between the two areas of town.
In other words, we cannot conclude that there is a significant difference between the two areas. It is possible that any observed difference could be due to chance.
However, it is important to note that statistical significance does not necessarily mean practical significance, and further investigation may be needed to determine if there are any meaningful differences between the two areas in terms of the proportion of republicans.
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Carson decides to estimate the volume of a coffee cup by modeling it as a right cylinder. Carson measures its circumference as 15.1 cm and its volume as 161 cubic centimeters. Find the height of the cup in centimeters. Round your answer to the nearest tenth if necessary.
please help ;-;
To find the height of the coffee cup, we can use the formula for the volume of a cylinder:
V = πr^2h
where V is the volume, r is the radius, and h is the height.
We are given that the circumference of the coffee cup is 15.1 cm. The formula for the circumference of a cylinder is:
C = 2πr
where C is the circumference and r is the radius.
We can use this formula to find the radius of the coffee cup:
15.1 cm = 2πr
r = 15.1 cm / (2π)
r ≈ 2.4 cm
Now we can use the given volume and radius to find the height of the coffee cup:
161 cm^3 = π(2.4 cm)^2h
h = 161 cm^3 / (π(2.4 cm)^2)
h ≈ 4.0 cm
Therefore, the height of the coffee cup is approximately 4.0 cm.
Make d the subject of the formula t=4b²/21(d-3b/5)
The formula for d is d = (t * 21/4b² + 3b)/5
To make d the subject of the formula t=4b²/21(d-3b/5), we need to isolate d on one side of the equation and simplify.
First, let's simplify the right side of the equation by multiplying the fraction by the LCD of 5:
t = 4b²/21(d-3b/5)
t = (4b²/21d) * 5d - 3b
Now, we can isolate d by dividing both sides of the equation by the coefficient of d on the right side:
t/(4b²/21) = 5d - 3b
Simplifying the left side, we get:
t * 21/4b² = 5d - 3b
Adding 3b to both sides of the equation, we get:
t * 21/4b² + 3b = 5d
Finally, we can divide both sides by 5 to isolate d:
d = (t * 21/4b² + 3b)/5
Therefore, the formula for d is:
d = (t * 21/4b² + 3b)/5
In words, to find the value of d, we need to multiply the value of t by 21/4b², add 3b to the result, and divide the sum by 5.
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Kadeesha invested $900 in an account that pays 1. 5% interest compounded annually. Assuming no deposits or withdrawals are made, find how much money Kadeesha
would have in the account 11 years after her initial investment. Round to the nearest
tenth (if necessary)
Kadeesha would have approximately $1187.80 in the account 11 years after her initial investment.
We can use the formula for compound interest to solve this problem. The formula is given by:
A = P(1 + r/n)^(nt)
where A is the amount after t years, P is the principal amount, r is the annual interest rate (as a decimal), n is the number of times the interest is compounded per year, and t is the number of years.
In this case, P = $900, r = 0.015, n = 1 (since interest is compounded annually), and t = 11. Plugging these values into the formula, we get:
A = $900(1 + 0.015/1)^(1*11) = $1187.7989
Rounding this to the nearest tenth, we get $1187.80. Therefore, Kadeesha would have approximately $1187.80 in the account 11 years after her initial investment.
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reiko drove from point a to point b at a constant speed, and then returned to a along the same route at a different constant speed. did reiko travel from a to b at a speed greater than 40 miles per hour?
Answer:
Step-by-step explanation:
Unfortunately, I cannot answer this question without additional information about the distances traveled and the time taken by Reiko to travel from point A to point B and back to point A.
The speed at which Reiko traveled is calculated as distance divided by time. Therefore, we need to know both the distance and time for each leg of the journey to determine the speed.
Without this information, it is not possible to determine whether Reiko traveled from A to B at a speed greater than 40 miles per hour.
5x2(x − 5) + 6(x − 5) =
write thé expression in completed form
Answer:
5x^3-25x^2+6x-30
Step-by-step explanation:
Answer:
Step-by-step explanation:
5x2(x − 5) + 6(x − 5)
Using the Distributive Law:
= 5x^3 - 25x^2 + 6x - 30
In factored form it is
(x - 5)(5x^2 + 6)
The cone and the sphere shown have the same volume. The diameter of the cone is 24 cm, and the diameter of the sphere is 18 cm. What is the height h of the cone?
40.50 cm
2.25 cm
6.75 cm
20.25 cm
Answer:
i think the answer is 20.25
Step-by-step explanation:
Lisandra was the center a towel bar on her door that is 29 inches wide she determines that the better distance from each of the towel bar to the end of the door is 7. 75 inches write and solve an equation to find the length of the towel bar.
The length of the towel bar is 13.5 inches.
Let's use the given information to write and solve an equation for the length of the towel bar.
We know that the door is 29 inches wide and that there is a 7.75-inch distance from each end of the towel bar to the respective end of the door. Let's denote the length of the towel bar as x.
So, the total width of the door can be expressed as the sum of the two distances and the length of the towel bar:
29 = 7.75 + x + 7.75
Now, let's solve for x:
29 = 15.5 + x
x = 29 - 15.5
x = 13.5 inches
Therefore, the length of the towel bar is 13.5 inches.
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select the equivalent expression (7/2)^8
5764801/256, is equivalent expression of [tex](7/2)^8[/tex] which is an exact value and cannot be simplified any further.
What is equivalent expression and How do you write an equivalent expression?Equivalent expressions are expressions that work the same even though they look different. If two algebraic expressions are equivalent, then the two expressions have the same value when we plug in the same value for the variable. You can write equivalent expressions by combining like terms. Like terms are terms that have the same variables raised to the same powers.
We can simplify the expression[tex](7/2)^8[/tex]by raising both the numerator and denominator to the 8th power:
We get,
[tex](7/2)^8 = 7^8 / 2^8[/tex]
To solve this value, simplify the numerator and denominator separately:
So we get,
[tex]7^8[/tex]= 5764801
[tex]2^8[/tex]= 256
Therefore, [tex](7/2)^8[/tex] = 5764801/256, which is an exact value and cannot be simplified any further.
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Find the missing number so that the equation has infinitely many solutions.
-5x +_____= -5x − 7
please help me
a gift box is in the shape of a trapezoidal prism with base lengths of 7in by 5in by 4in the height of the gift box is 8in what is the volume?????
The volume of the trapezoidal prism is 192 in³
What is volume of a prism?A prism is a solid shape that is bound on all its sides by plane faces.
The volume of a prism is expressed as;
V = base area × height
The base of the prism is a trapezoid
area of trapezoid = 1/2(a+b)h
A = 1/2( 7+5) 4
A = 1/2 × 12 × 4
A = 12 × 2
A = 24 in²
Therefore the volume of the prism is
V = 24 × 8
V =192 in³
Therefore the volume of the trapezoidal prism is 192 in³
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HELP PLEASE BRAINLIEST + POINTS
Answer:
CD = 34 units--------------------------
Since CD is diameter, therefore the angle CAD opposite to it is a right angle.
We are given the lengths of two legs, AD = 16 and AC = 30.
Use Pythagorean theorem to find the length of the hypotenuse CD:
CD² = AD² + AC²CD² = 16² + 30²CD² = 1156CD = √1156CD = 34A repeated-measures study is done to measure the change in IQ test scores taken on a Monday versus those taken on a Friday. There were n = 9 participants in the study. The mean difference was MD = –5 points, and the standard error for the mean difference was = 0. 51. Construct a 95% confidence interval to estimate the size of the population mean difference
The 95% confidence interval for the population mean difference in IQ test scores between Monday and Friday is (-6.174, -3.826) points. This indicates that we are 95% confident that the true mean difference falls within this range.
We can use the formula for the confidence interval of the mean difference in a repeated-measures study:
CI = MD ± t* SE
where MD is the sample mean difference, SE is the standard error for the mean difference, and t is the critical value from the t-distribution with n-1 degrees of freedom and a confidence level of 95%.
Substituting the given values, we get:
CI = -5 ± t(0.51)
We need to find the value of t. Since n = 9, we have 8 degrees of freedom. Using a t-table or calculator with a degrees of freedom of 8 and a confidence level of 95%, we find that t = 2.306.
Substituting t = 2.306, we get:
CI = -5 ± 2.306(0.51)
CI = -5 ± 1.174
Therefore, the 95% confidence interval for the population mean difference is (-6.174, -3.826). We can interpret this interval as follows: we are 95% confident that the true mean difference in IQ test scores taken on a Monday versus those taken on a Friday lies between -6.174 and -3.826 points.
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A department store buys 200 shirts at a cost of $ 3600 and sells them at a selling price of $ 20 each. Find the percent markup.
The value of the calculated percent markup of the shirt is 11.1%
Finding the percent markup of the shirtFrom the question, we have the following parameters that can be used in our computation:
A department store buys 200 shirts at a cost of $ 3600 and sells them at a selling price of $ 20 each.
This means that
Cost price = 3600/200
Evaluate
Cost price = 18
The percent markup of the shirt is then calculated as
Percentage = (20 - 18)/18
Evaluate
Percentage = 11.1%
Hence, the percent markup of the shirt is11.1%
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need help with this and the writing part
Hunter made a mistake in calculating the volume of the rectangular prism, hence he may have chosen the wrong formula.
How to obtain the volume of a rectangular prism?The volume of a rectangular prism, with dimensions length, width and height, is given by the multiplication of these dimensions, according to the equation presented as follows:
Volume = length x width x height.
The dimensions for this problem are given as follows:
2m, 3m and 5m.
Hence the volume of the prism is given as follows:
V = 2 x 3 x 5
V = 30 m³.
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The mean of data set A is 42. The mean of data set B is 47. The mean absolute deviation (MAD) of both data sets is 2. 5. What is the difference of the means as a multiple of the MAD?
The difference of the means is ______ times the MAD.
The difference in the means is two times the MAD.
To find the difference between the means as a multiple of the MAD, follow these steps:
Difference of the means = |mean of A - mean of B|
Multiplying the result by 1/MAD will give us the difference of the means as a multiple of the MAD.
1. Determine the difference between the means of the two data sets: Mean of data set A is 42, and the mean of data set B is 47.
Difference = 47 - 42 = 5.
2. Divide the difference of the means by the MAD: The MAD of both data sets is 2.5.
Multiple = Difference / MAD = 5 / 2.5 = 2.
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The average number of hours of sleep Ms. Joe's classes is shown below. Which of the following statements is best supported by the data?
The statement that is best supported by the data is this: C. The range of data in Mr. Joe’s class is less than the range of data in Ms. Gambino’s class.
Which statement is true?The true statement about the data is that the range of data in Mr. Joe's class is less than the range of data in Ms. Gambino's class.
The range of data in Mr. Joe's class spans from 4 to 10 hours while the range of data in Ms. Gambino's class spans from 4 to 12 hours. So, the data range for the latter class is higher than the former.
Complete Question:
The average number of hours of sleep of Ms. Gambino’s and Mr. Joe’s classes is shown below. Which of the following statements is best supported by the data?
The image shows a line graph:
Mr. Gambino's Class: Range 4 - 12
Hours: 4 = 0
5 = 1
6 = 1
7 = 3
8 = 5
9 = 3
10 = 2
11 = 1
12 = 1
Mr. Joe's class: Range 4 -12
4 = 0
5 = 1
6 = 5
7 = 3
8 = 1
9 = 2
10 = 5
11 = 0
12 = 0
The median number of hours slept in Ms. Gambino’s class is less than the median number of hours in Mr. Joe’s class.
The data for Ms. Gambino’s class is symmetrical, while the data for Mr. Joe’s class is skewed right.
The range of data in Mr. Joe’s class is less than the range of data is Ms. Gambino’s class.
The mode of the data in Ms. Gambino’s class was equal to the mode of the data in Mr. Joe’s class.
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which graph represents the linear equation y= 1/2 x + 2
Answer:
The graph on the top right
Step-by-step explanation:
The slope-intercept form is y = mx + b
m = the slope
b = y-intercept
The equation is y = 1/2x + 2
The y-intercept in this equation is 2, meaning the graph has a point (0,2) on it. Looking at the options, the only graph that has a point (0,2) is the map on the top right, and that is the answer.
The monthly income of a man is Rs 53000. He deposits 20% of his yearly income in civil investment fund and 10% in charity. If 1 % social security tax should be paid on First Rs 300000and 15% tax is imposed yearly ,how much tax should he pay?
The man needs to pay a total tax of Rs 69780 (3000 for social security and 66780 for yearly tax).
How to find the tax should he pay?To find the tax, let's find the man's yearly income:
Yearly income = Monthly income x 12
Yearly income = 53000 x 12 = 636000
Next, let's find how much he deposits in civil investment fund and charity:
Amount deposited in civil investment fund = Yearly income x 20%
Amount deposited in civil investment fund = 636000 x 0.2 = 127200
Amount deposited in charity = Yearly income x 10%
Amount deposited in charity = 636000 x 0.1 = 63600
Now, let's calculate the total taxable income:
Total taxable income = Yearly income - Amount deposited in civil investment fund - Amount deposited in charity
Total taxable income = 636000 - 127200 - 63600 = 445200
Since the man's taxable income is above Rs 300000, he needs to pay 1% social security tax on Rs 300000:
Social security tax = 1% of 300000 = 3000
Now, let's calculate the yearly tax imposed at a rate of 15%:
Yearly tax = Total taxable income x 15%
Yearly tax = 445200 x 0.15 = 66780
Therefore, the man needs to pay a total tax of Rs 69780 (3000 for social security and 66780 for yearly tax).
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A thin wire has the shape of the first-quadrant part of the circle with center the origin and radius 5. If the density function is 8(x, y) = 2xy, find the mass of the wire.
The mass of the wire is 500.
To find the mass of the wire, we need to integrate the density function over the surface area of the wire.
First, we need to parameterize the curve. The equation of the circle with center at the origin and radius 5 is:
x^2 + y^2 = 25
We can parameterize this curve by letting:
x = 5cos(t)
y = 5sin(t)
where t varies from 0 to pi/2 (the first quadrant).
Next, we need to find the surface area element. We can do this using the formula:
dS = sqrt(1 + (dz/dx)^2 + (dz/dy)^2) dA
where dz/dx and dz/dy are the partial derivatives of the height function z = f(x,y) (in this case, z = 0 since the wire is a curve in the xy-plane).
Since dz/dx = dz/dy = 0, we have:
dS = dA
where dA is the area element in the xy-plane, which is given by:
dA = |(dx/dt)(dy/ds) - (dx/ds)(dy/dt)| dt ds
Plugging in our parameterization, we have:
dA = 5 dt ds
Now we can integrate the density function over the surface area of the wire:
m = ∫∫ 8(x,y) dS
= ∫∫ 2xy dA
= ∫[0,pi/2] ∫[0,5] 2(5cos(t))(5sin(t)) (5 dt ds)
= 500
Therefore, the mass of the wire is 500.
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3.
Noah is playing a game where he must spin two wheels, each with 9 equal slices. There are 3 red slices, 3 green slices, 2 blue slices and 1 yellow slice on each wheel. If Noah spins and lands on a yellow slice on both wheels he wins, but if he lands on any other color, he loses. This information was used to create the following area model.
Is this a fair game? Why or why not?
No, the game is not fair because Noah does not have equal probabilities of winning or losing.
No, the game is not fair because Noah has equal probabilities of winning or losing.
Yes, the game is fair because Noah has equal probabilities of winning or losing.
Yes, the game is fair because Noah does not have equal probabilities of winning or losing
The answer to whether it is this a fair game is: No, the game is not fair because Noah does not have equal probabilities of winning or losing. Therefore, the correct option is 1.
The reason why it is not a fair game is as follows.
There are 9 slices on each wheel, so the total possible outcomes when spinning both wheels are 9 x 9 = 81.To win, Noah needs to land on a yellow slice on both wheels. There's only 1 yellow slice on each wheel, so the probability of this happening is 1/9 (for the first wheel) multiplied by 1/9 (for the second wheel), which is 1/81.The probability of losing is the opposite, meaning he doesn't land on a yellow slice on either wheel. The probability of not landing on a yellow slice on one wheel is 8/9. So, the probability of losing is 8/9 (for the first wheel) multiplied by 8/9 (for the second wheel), which is 64/81.Since the probabilities of winning and losing are not equal (1/81 vs 64/81), the game is not fair. Therefore, the correct answer is option 1.
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Fareed is making a rectangular garden in his backyard. He wants the length of the garden to be 5 feet longer then the width. which type of function can Fareed write to model the possible areas of his garden?
Answer:
Area = w(l) l = 5 + w
Step-by-step explanation:
The diagonal of rectangle ABCD is 42. 3 cm, and it forms an angle of 53° with the shorter side AD of the rectangle
Using trignometric functions the shorter side AD has length a ≈ 25.75 cm and the longer side AB has length b ≈ 34.25 cm.
In the given scenario, we have a rectangle with sides AD and AB. The length of AD is represented as 'a' and is approximately 25.75 cm, while the length of AB is denoted as 'b' and is approximately 34.25 cm. The diagonal AC of the rectangle has a length of 42.3 cm and forms an angle of 53° with AD.
To find the lengths of sides a and b, we can utilize trigonometric functions, specifically cosine and sine. Since we have the length of the diagonal AC and the angle it forms with AD, we can set up the following equations:
cos(53°) = a/42.3
sin(53°) = b/42.3
By rearranging the equations, we can solve for a and b:
a = 42.3 * cos(53°) ≈ 25.75 cm
b = 42.3 * sin(53°) ≈ 34.25 cm
By substituting the given values into the equations, we can determine that the length of AD (a) is approximately 25.75 cm, and the length of AB (b) is approximately 34.25 cm.
These calculations allow us to find the side lengths of the rectangle based on the given information about the diagonal length and angle. Understanding trigonometric relationships enables us to solve geometric problems involving angles, sides, and diagonals in various shapes and configurations.
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Hannah decided to make finger gelatin for a huge children’s party. She had to make 8 packs of gelatin. Each pack needed 2 cups of water. How many quarts of water will she need?
She will need 4 quarts of water.
Given Hannah decided to make finger gelatin for a huge children’s party. She had to make 8 packs of gelatin. Each pack needed 2 cups of water.
Since each pack of gelatin requires 2 cups of water, Hannah will need a total of:
8 packs x 2 cups/pack = 16 cups of water
To convert cups to quarts, we need to divide the number of cups by 4 (since there are 4 cups in a quart):
16 cups ÷ 4 cups/quart = 4 quarts
Therefore, Hannah will need 4 quarts of water to make 8 packs of finger gelatin for the children’s party.
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A card is drawn from a standard deck and replaced. After the deck is shuffled, another card is pulled.
What is the probability that both cards pulled are kings? (Enter your probability as a fraction.)
Answer:
1/169
Step-by-step explanation:
Raymond wants to know the costs of buying different numbers of songs for his mp3 player. The cost of each song is the same.
To determine the cost of buying different numbers of songs for his mp3 player, Raymond needs to know the cost of a single song and the total number of songs he wants to buy, as well as consider bulk purchasing options like buying an album.
Assuming the cost of a single song is $1, if Raymond wants to buy 10 songs, the cost would be 10 x $1 = $10. Similarly, if Raymond wants to buy 20 songs, the cost would be 20 x $1 = $20. In general, the cost of buying n songs would be n x $1.
If the cost of a single song is not $1, then Raymond would need to adjust his calculations accordingly. For example, if the cost of a single song is $0.99, then the cost of buying 10 songs would be 10 x $0.99 = $9.90, and the cost of buying 20 songs would be 20 x $0.99 = $19.80.
Raymond could also consider purchasing songs in bulk, such as by buying an album, which typically offers a discounted price compared to purchasing individual songs. In this case, the cost of buying different numbers of songs would depend on the number of songs in the album and the cost of the album.
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Complete Question:
Raymond wants to know the costs of buying different numbers of songs for his MP3 player. The cost of each song is the same.
• Let s represent the possible number of songs Raymond could buy.
• Let d represent the amount of money, in dollars, Raymond would need to buy the songs.
Fill in the table for all missing values of s and d.
Number of songs, s
Amount of money ($), d
2
2.58
5.16
7
11
21.93
