Square Roots
Cube Roots
Pythagorean theorem
Scientific Notation
Exponent Properties
100
The square root of 64
What is 8?
100
The cube root of 125
What is 5?
100

Use the Pythagorean theorem a2 + b2 = c2 to find the missing hypotenuse for the triangle with legs 3 and 4 cm long

5 cm

100

Express the following number in standard form

8 \cdot 10^7

80,000,000

100

Simplify as a single power

8^4 \cdot 8^5

89

200
The square root of 144
What is 12?
200
The cube root of 1000
What is 10?
200

Use the Pythagorean theorem a2 + b2 = c2 to find the missing hypotenuse for the triangle whose legs are 6 and 8.

10

200

Express 213,000,000 in scientific notation

2.13 xx 10^8

200

Simplify as a single power

\frac{7^8}{7^2}

76

300
The square root of 1600
What is 40?
300
The cube root of 343
What is 7?
300

Use the Pythagorean theorem a2 + b2 = c2 to find the missing hypotenuse for the triangle whose legs are 5 and 12.

13

300

Express 0.00054 in scientific notation

5.4 xx 10^{-4)

300

Write as a single power


((-8)^3)^7

(-8)21

400

The square root of 4900

What is 70?

400
The cube root of 729
What is 9?
400

Use the Pythagorean theorem a2 + b2 = c2 to find the missing hypotenuse for the triangle whose legs are 9 and 12.

15

400

Express in scientific notation

0.000007 

7 x10^-6

400

Simplify


\frac{2x^5 \cdot x^-2}{x^0}

2x3

500
The square root of 10000
What is 100?
500
The cube root of 1728
What is 12?
500

Use the Pythagorean theorem a2 + b2 = c2 to find the missing hypotenuse for the triangle whose legs are 12 and 16.

20

500

NO CALCULATOR. Write the product in scientific notation.

(3 xx 10^{-8}) \cdot (21 xx 10^{11})

6.3 xx 10^4

500

Simplify

\frac{(3x^4)^2 \cdot 2x}{6x}

3x8

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