Proportional Relationships
Slope
Writing Linear Equations
Transformations/
Pythagorean Theorem
Volume & Surface Area
100

A proportional relationship must go through what specific point on a coordinate plane? 

The origin (0,0)

100

To find slope on a graph we count what? 

rise over run 

100
A certain cab company charges a $1.75 pick-up fee and $1.50 per mile traveled.  Write an equation that models how much Jenny's fee would be if she traveled x miles.  

y = 1.50x + 1.75

100

True or False:  Dilations preserve congruence. 

False

100

Find the volume of the cylinder below.  Round your answer to the nearest tenth if necessary.  

V= 502.7 m3

200

True or False:  Proportional relationships have a constant rate of change. 

True

200

What is the slope in the following equation? 

y = -2x -5 

m = -2

200

In order to join a movie rental service, there is an initial $60 fee, then a $5 fee every month.  Write an equation in slope-intercept form modeling this situation. 

y = 5x + 60

200

What transformation is pictured below? 

Reflection over the y-axis

200

Find the volume of the following three-dimensional figure.  Round your answer to the nearest tenth if necessary.  

V= 150.8 ft3

300

What is the constant of proportionality for the table below? 

k = 3/4 or $0.75

300

What is the slope of the graph below?

m = 1/2

300

The cost of a medium cheese pizza is $7.50 and each additional topping cost $0.65.  Write an equation to model how much a pizza with x number of toppings would cost.  

y = 0.65x + 7.50

300

How far up the wall does the ladder reach? Round your answer to the nearest tenth. 

x = 10.2 m

300

What is the total surface area of the following three-dimensional figure?   Round your answer to the nearest tenth if necessary.  

Surface Area = 684 in2

400

What is the constant of proportionality for the graph below? 

k = 6

400

Find the slope given the following two points. 

(0,-2) and (3,4)

m = 2

400

Charlie wants to sign up to become a member at Planet Fitness to take some yoga classes.  There is a one-time membership fee of $75.  Each yoga class costs $15.  Write a linear equation to determine how much Charlie would pay the first month at the gym after taking, x number of yoga classes.  

y = 5x + 75

400

Write the algebraic rule for the transformation pictured below. 

(x,y) -> (x-1, y+4)

400

Find the lateral surface area of the following three-dimensional figure.  Round to the nearest tenth if necessary. 

Lateral Surface Area = 504 mm2

500

C. 7 hours to build 8 birdhouses

500

Find the slope of the following equation.

2x + 3y = 18

m = -2/3

500

Lucy pays $224 in advance on her account at the health club.  Each time she visits the club, $7 is deducted from her account.  Write an equation that represents the value remaining in the account after x visits.  

y = -7x +224 or y = 224 -7x

500

Round your answer to the nearest whole number.

The TV is 32 inches. 

500

Find the total surface area of the following three-dimensional figure.  Round to the nearest tenth if necessary. 

Surface Area = 571.8 m2

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