Function with the greatest rate of change

Function with the smallest y-intercept

Which function would benefit you the most if it represented your money earned per hour?

Function with the highest initial amount of money

:: Function A

#Function B

#Function C

(8, 0)

Function A

(1, - 1)

(0, - 2)

Function B

x

y

0

1

4

9

8

17

Function C y = x + 20

The function with the greatest rate of change is Function C, y = x + 20. The rate of change is equal to the coefficient of x, which is 1, indicating that for every 1 unit increase in x, there is a corresponding 1 unit increase in y.

The function with the smallest y-intercept is Function A, which has a y-intercept of -2.

The function that would benefit you the most if it represented your money earned per hour would be the function with the highest initial amount of money, which is Function C. This function has an initial amount of money of 20, meaning that even at x = 0 (representing zero hours worked), you would still have 20 units of money.

Which function would benefit you the most if it represented your money earned per hour?

Function A

#Function B

#Function C

The function that would benefit you the most if it represented your money earned per hour would be Function C, y = x + 20. This function has an initial amount of money of 20, meaning that even at x = 0 (representing zero hours worked), you would still have 20 units of money. As x increases, your earning would increase by 1 unit per hour.

Function with the highest initial amount of money

Function A

#Function B

#Function C

The function with the highest initial amount of money is Function A. This function has a y-intercept of -2, which means that even at x = 0 (representing zero hours worked), you would start with -2 units of money.

are you sure of all of these answers?

I apologize for any confusion. Let me clarify the answers for each question:

1. Function with the greatest rate of change:
The function with the greatest rate of change is Function C, y = x + 20. The rate of change is equal to the coefficient of x, which is 1. This means that for every 1 unit increase in x, there is a corresponding 1 unit increase in y.

2. Function with the smallest y-intercept (lowest value of y when x = 0):
Based on the information given, it is not possible to determine which function has the smallest y-intercept. The y-intercepts of Function A, Function B, and Function C are not given.

3. Function that would benefit you the most if it represented your money earned per hour:
Based on the information given, the function that would benefit you the most if it represented your money earned per hour is not specified. We need more information about the functions or their earnings rates to determine which would be the most beneficial.

4. Function with the highest initial amount of money:
Again, based on the information given, we cannot determine which function has the highest initial amount of money as the initial values (y-intercepts) of the functions have not been provided.

I apologize for any confusion and ask for more specific information if possible to give more accurate answers.