Applying Linear Functions

Question 1

Question 1

Revolt · Accepted Answer

-63; 825

Question 2

Find the slope and y-intercept of the line.m = -378✔ -6363378

Revolt · Accepted Answer

✔ -63; -63; 825

Question 3

b = 321378699✔ 825

Revolt · Accepted Answer

✔ 825

Question 4

The slope of the line that represents the data Nicholas collected is -63, and the y-intercept is 825. Explain what these represent in the context of the situation. Remember that x is the number of days, and y is the number of canned goods.

Revolt · Accepted Answer

The slope of -63 represents the rate of change, meaning the soup kitchen uses 63 canned goods each day. The y-intercept of 825 represents the initial amount, meaning there were 825 canned goods at the soup kitchen on day 0.

Question 5

The number of cans the soup kitchen has is represented by the equation, y = -63x + 825, where x represents the number of days and y represents the number of cans. How many cans will the soup kitchen have left after 10 days?

Revolt · Accepted Answer

195

Question 6

Find the linear equation that represents the scenario.

Revolt · Accepted Answer

y = 235x + 15

Question 7

Which statements are true based on the equation given. Select all that apply.

Revolt · Accepted Answer

The school collected 235 cans a day.; Nicholas had 15 cans at home.

Question 8

Select all the information that you included in your response.

Revolt · Accepted Answer

Substitute 2600 for y.; Solve the equation for x.; 2600 = 235 x + 15.; x = 11 .; It would take 11 days to collect 2600 cans.

Applying Linear Functions Answers

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