Exponents
Negative Exponents and Laws
Roots (Squares)
Roots (Cubes)
Scientific Notation
100

Write 7 x 7 x 7 x 7 x 7 x 7 in exponential form.

76

100

Rewrite this expression using positive exponenets only.

x-3

1/x3


100

Which of the following integers are perfect squares?

73, 250, 16, 325, 49, 81 

16, 49, 81

100

What is the cube root of 64?

4

100

Write this number in scientific notation.

0.0000045

4.5 x 10-6

200

Write b x b x b x c x c in exponential form.

b3c2

200

Rewrite this expression using positive exponents only. Evaluate if needed.

(2-2)(33)

(1/22)(27)= 6.75

200

Find the square root of 81. 

9

200

What is the cube root of 125?

5

200

Write this number in scientific notation. 

92,000,000

9.2 x 107

300

What is the value of 43?

64

300

Rewrite this expression using positive exponents only. Simplify if possible.

a-4b-2

(1/a4)(1/b2)= 1/a4b2

300

Find the square root of 196.

14

300

What is the cube root of 343?

7

300

Write this number in standard form.

3.7 x 104

37,000

400

What is the value of (24)(32)?

144

400

 Use exponent laws to simplify (x²)⁻³.

(x2)−3=x−6=1/x6

400

The square root of 45 falls in between which two integers.

6 and 7

400

Is the cubed root of a negative going to be a positive or negative integer?

Negative

400

Write this number in standard form.

5.9 x 10-3

0.0059

500

What is the value of (52)3?

15,625

500

Rewrite the expression using positive exponents only. Evaluate if needed. 

82 x 50 x 6-1

64 x 1 x 1/61= 64 x 1 x 1/6= 64/6 

500

What is the square root of 0.25, round to the nearest tenth if necessary. 

0.5

500

What is the cube root of -1,728

-12

500

Multiply (3 × 10³)(4 × 10⁻⁵) and give the answer in scientific notation.


(3×103)(4×10−5)=(3⋅4)×103−5=12×10−2=1.2×10−1