Absolute Value and Inequalities
Polynomials
Radicals and Exponents
Area and Volume
Unit conversions
100

What is the maximum value of x if 10x < 400

40

100

(x - 10) - (2x + 3)

-x - 13

100

x^2 * x^4

x^6

100

Find the area of ABC triangle

A(0,0) B(6,0) C(3,3)

9

100

How many feet is 800 inches? Round to the nearest foot.

67ft

200

This inequality represents h, the number of hours Emma needs to work this week to earn at least $360 by the end of the month

12h + 240 >= 360

How many hours does she need to work?

10 hours

200

(3x^2 - 4x + 9) - (5x^2 + 3x - 4)

-2x^2 - 7x + 13

200

Simplify

(x^5)^10

x^50

200

Find the area of a semi circle with a diameter of 30m

353.4

200

Convert 3.5 tons to kilograms. Round to the nearest kg

3,181kg

300

Students are raising money by selling T-shirts.

- They ordered 100 tshirts to sell

- They sell tshirts for $20 each

This equation models P, the profits they will earn, as a function of n, from selling n tshirts

P(n) = 20n - 500

What is the domain of the function?

0 <= n <= 100

300

Distribute:

-5x(-6x^2 + 1)

30x^3 - 5x

300

Divide:

x^10 / x^5

x^5

300

A cylinder has length 60 and diameter 2.75. Find its volume.

356.4

300

Convert 6,000 yards to miles (to the nearest hundredth)

3.41 miles

400

Find the solution set for this inequality

2 - 4y > 14

y < -3

400

Which of the following is equivalent to x^2 + 5x - 84

a. (x+6)(x-14)

b. (x-6)(x+14)

c. (x+7)(x-12)

d. (x-7)(x+12)

d. (x-7)(x+12)

400

Write using only exponents:

(√6)^5 

6^(5/2)

400

Find the area of trapezoid ABCD

A(-2,-2) B(2,3) C(6,3) D(8,-2)

35

400

On a map, 1 inch is 2.5 miles. 

The distance between a museum and a library is 7.8 miles. How far apart are they on the map? Round to the nearest hundredth inch.

3.12in

500

What values will make the inequality true?

72 < 5x + 2 < 142

14 < x < 28

500

Multiply:

(x + 3)(x^2 + 4)

x^3 + 3x^2 + 4x + 12

500

Simplify

(n^3 * n^5)^2

n^16

500

The volume of a cylinder is V = pi*r^2*h

Write/rearrange a formula for the height of a cylinder

h = V/(pi*r^2)

500

An architect draws a blueprint for the roof of a building. It is a triangular roof with a height of 3.4 inches and a length of 4 inches.

If the blue print is 1 inch for every 6 feet, what is the area of the roof face?

244.8ft

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