Random
Linear Functions
Slope
Initial Value
Graphs
100

Who is the Principal of this school?

Who is Mrs. Hipp

100

What shape does a linear function take?

What is a line/straight line

100

What is the slope in the function y = -3x + 7

What is -3 or -3/1

100

In the function y = -8x + 10, what is the initial value?

What is b = +10

100

What is the y-intercept?

What is b = 3.

200

Who is the President of the USA?

Who is President Donald Trump

200

Where is a linear function graphed?

What is a coordinate plane

200

What is the slope of the function y = 5/6x - 10

What is 5/6

200

What is the initial value of the function with the points (0, 5) and (4,7)?

What is b = 5

200

What is the slope of this function?

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

What is -2/3

300

Who is the art teacher?

Who is Ms. Dillingham or Mrs. Greene

300

How would you define slope?

What is rise over run, Rate of Change, Change of y over Change in x. 

300

What is the slope of (3, 8) and (5, 9)

What is m = 1/2

300

Where can you find the initial rate of change on a coordinate plane?

What is the y-axis or y-intercept.

300

What is the rate of change of this table?


What is 4/1 or 4.

Half points for what is 8/2.

400

How many countries have a 4th of July?

What is all of them (They all have a July 4th, but not all celebrate their Independence on  July 4th).

400

What is the slope-intercept formula?

What is y=mx+b

400

What is the slope of (8, -2) and (-2, -8)

What is m = -3/5

Half the points for m = -6/10

400

Ms. H earns $225 a week plus a commission of $3 for every bag she cells. What is her initial earnings?

What is $225. 

400

Which is a better deal if you drive 25 miles?

Renting a moving van:

Company A: $45 to rent plus $0.50 for each mile driven.

Company B: $55 to rent plus $0.10 per mile driven.

What is they are the same cost if you drive 25 miles. 

500
How many days does June have?

What is 30 days

500

Which letter stands for slope in y = mx + b?

What is m!

500

Bills Bike Rental charges $8 an hour plus a $35 rental fee. What is Bill's rate of change?

What is $8

500

Austin buys the new iPhone XS max for $500 plus $50 a month. What is his initial cost?

What is $500. 

500

Double Jeopardy Question (not related to graphs) Identify the slope and y - intercept in the following equation: y = 12 - 6x

What is (-6) = slope, (12) = y intercept