(M7) Unit 5b Lesson 3 (Slope from Tables)

Labeling

Drag the answers to each multiplication problem to the correct location in the table:

Drag labels to their correct position on the image

45

42

63

35

32

28

10

21

56

49

Labeling

Drag the correct label / sign to each graph:

Drag labels to their correct position on the image

Positive

Zero

Negative

Undefined (never choose this answer!!!)

Graphing

Plot a point at the origin, then "walk off" the rise and run to find the next point. You are now graphing the line with equation...

y = -3x

Multiple Choice

Which table did you discover matched this equation?

$$y\ =\ \frac{1}{2}x$$

Poll

What is an important takeaway you want to remember about slope?

• Slope is "Rate of Change"

• m stands for "slope"

Multiple Choice

HINT: Remember the equation y = mx ... the mx means "Slope times x"

The table below shows the relationship between the number of Girl Scout Cookie boxes purchased and the total cost in dollars. The cookies cost $6 per box.

The total cost of the cookies purchased, y, is equal to....

• The number of boxes purchased, x

• The number of boxes purchased, x, plus $6

• The number of boxes purchased, x, times $6

• The number of boxes purchased, x, divided by $6

Multiple Choice

Remember: y = mx ... what does that mean?

The table below shows the relationship between the number of chicken wings purchased and the total cost in dollars. The wings cost $2 per piece.

The total cost of the chicken wings purchased, y, is equal to....

• The number of wings purchased, x

• The number of wings purchased, x, plus $2

• The number of wings purchased, x, times $2

• The number of wings purchased, x, divided by $2

Multiple Choice

Which equation matches the table shown? Use your worksheet to figure it out (you should already have this answer ready).

• $$y\ =\ 2x$$

• $$y\ =\ -2x$$

• $$y\ =\ \frac{1}{2}x$$

• $$y\ =\ -\frac{1}{2}x$$

Multiple Choice

Which equation matches the table shown? Use your worksheet to figure it out.

• $$y\ =\ -\frac{1}{3}x$$

• $$y\ =\ \frac{1}{3}x$$

• $$y\ =\ -3x$$

• $$y\ =\ 3x$$