Square & Cube Roots
Solving Squares and Cubes
Properties of Exponents
Standard vs. Scientific Notation
Operations with Scientific Notation
100


sqrt(64)

 

8

100

x2=25 

*Make sure to include all possible answers*

5 and -5

100

Simplify the expression using properties of powers 

x3 · x5

x8

100

Write 5400000 in Scientific Notation

5.4 x 106

100

(3.2 x 105) + (4.5 x 104)

3.65 x 105

200

Estimate each square root to the nearest INTEGER. 

sqrt(84)

≈ 9

200

x^3 = 8 

*Make sure to include all possible answers*

2

200

Simplify the expression using properties of powers 

(-v)-3 (-v)7

(-v )4 

200

Write 0.9x10-3 in Standard Notation?

0.0009

200

(8.7 x 106) - (2.3 x 105)

8.47 x 106

300


cube root of 125

cube root of 125

=5

300

4x2 = 144 

*Make sure to include all possible answers*

6 or -6

300

Simplify the expression using properties of powers 

(9x^3)/(3x)

3x2

300

Write 73000000000 in Scientific Notation

7.3x1010

300

(6.2 x 103) x (1.5 x 104)

(9.3 x 107)

400

Estimate each square root to the nearest INTEGER. 

√39

≈ 6

400

x3 = 2-29 

*Make sure to include all possible answers*

-3

400

Simplify the expression using properties of powers.

(x^3)/(x^7)

1/(x^4

400

Write 6.78x1010 in Standard Notation

67800000000

400

(9.6 x 107) / (2.4 x 103)

4 x 104

500


3sqrt(-64)

3sqrt(-64)

= -4

500

x2 + 42= 52

*Make sure to include all possible answers*

3 or -3

500

Simplify the expression using properties of powers 

(y-4z5)6

(z^30)/(y^24


500

Write 0.0000009 in Scientific Notation

9x10-6

500

(2.8 x 106) + (4.3 x 104) x (6.5 x 10-3)

2.8 x 106

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