The graph below shows the relationship between the number of minutes Ray walks and the number of calories he burns.



Which equation can be used to find the number of calories
Ray burns when he walks for
minutes?

A
�=�−4y=x-4y=x−4
B
�=�4y=\frac{x}{4}y=
4
x


C
�=�+4y=x+4y=x+4
D
�=4�y=4xy=4x

The correct equation is D) �=4�y=4xy=4x.

This is because the graph shows a linear relationship where the number of calories burned is directly proportional to the number of minutes walked. The equation for a linear relationship is y=mx, where m is the slope. In this case, the slope is 4, which means that for every x (number of minutes), there are 4 calories burned.

The assignment was to draw a graph through the point (-5, -2) with a slope of 2. One student drew the graph below, but it was incorrect.

Choose the two statements below that are true.

A
The student incorrectly graphed the point (-5, -2).

B
If the graph was correct, it would also include the point (-4, 0).
C
The student graphed a line with a slope of -2 instead of a slope of 2..

D
The student graphed a line with a slope of 1 instead of a slope of 2.

The two statements that are true are:

C) The student graphed a line with a slope of -2 instead of a slope of 2.
D) The student graphed a line with a slope of 1 instead of a slope of 2.

Both statements point out errors in the student's graph. The given point (-5, -2) and the correct slope of 2 suggest that the line should have a positive slope. Therefore, options A and B are incorrect. Option C correctly identifies that the student graphed a line with a slope of -2, opposite to the given slope of 2. Option D points out that the student graphed a line with a slope of 1, which is incorrect as well.

Which graph correctly shows the line passing through the point (0, 3) with a slope of

?

A

B

C

D

Without the provided options A, B, C, and D, I am unable to determine which graph correctly shows the line passing through the point (0, 3) with a given slope. Please provide the available options, and I will help you determine the correct graph.

Calculate the rise and run to find the slope of the line. Write the slope ratio in fraction form.

To calculate the slope of a line, you need two points on the line to determine the rise and run. Since only one point (0, 3) is given, we need another point to calculate the slope. Once you provide the second point, we can calculate the rise and run and write the slope ratio in fraction form.

write the slope ration in fracton form

To write the slope ratio in fraction form, we need the rise and run values. Since only one point (0, 3) is given and no other information is provided, we cannot determine the rise and run or calculate the slope. Please provide additional data or specific points to calculate the slope ratio in fraction form.