Square & Cube Roots
Powers and Exponents
Negative Exponents
Properties of Powers
Approximating Square Roots
100


sqrt(64)

 

8

100

Evaluate this expression

2400

2400 = 1

100

Write each expression using a positive exponent.

( -2) - 6 


1/(-2)^6

100

Simplify the expression using properties of powers 

x3 · x5

x8

100

Estimate each square root to the nearest INTEGER. 

sqrt(84)

≈ 9

200

-√25

-5

200

Evaluate this expression

xis x = 11

121

200

Write each expression using a positive exponent.

q-5


1/(q^5)

200

Simplify the expression using properties of powers 

(-v)-3 (-v)7

(-v )4 

200

Estimate each square root to the nearest INTEGER. 

sqrt(230)

≈ 15

300


cube root of 125

cube root of 125

=5

300

Express the following in expanded form:

(-3)^3

(-3)(-3)(-3)

300

Write each fraction as an expression using a negative exponent other than -1.

1/(5^2)

5-2

300

Simplify the expression using properties of powers 

(9x^3)/(3x)

3x2

300

Estimate each square root to the nearest INTEGER. 

√39

≈ 6

400

Find the square root.

sqrt(-81)


No Solution

400

Express this expression using exponents

8 · 8 · c · c · c · c · d · d · d

8 2 c 4 d 3 

400

Write each fraction as an expression using a negative exponent other than -1.

1/(121)

11-2

400

Simplify the expression using properties of powers.

(x^3)/(x^7)

1/(x^4

400

Estimate each square root to the nearest INTEGER. 

-√150

≈ -12 

500


3sqrt(-64)

3sqrt(-64)

= -4

500

Express the following in expanded form and standard form:

-5^2

-(5)(5)

-25

500

Write each fraction as an expression using a negative exponent other than -1.

1/(27)

3-3

500

Simplify the expression using properties of powers 

(y-4z5)6

(z^30)/(y^24


500

Estimate each square root to the nearest INTEGER

±√200

≈ ±14

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