1.

If we multiplied 4^{2} by 4^{1}, of what number would the product be a power?

2.

What is the exponent of the product when two numbers which are powers of the same base are multiplied?

3.

What power of 3 is (3^{2})(3^{3})?

4.

The sum of the exponents is the total number of times the base is used as a __.....?.....__ in the product?

5.

Is it true that (3^{4})(3^{2}) = 3^{8}?

6.

Is it true that (6^{5})(6^{4}) = 6^{9}?

7.

If you multiply *b*^{5} by *b*^{2}, what is the product?

8.

What is the product of *b*^{m} times *b*^{n}?

9.

In

6
5)30,

which is the divisor, the quotient, the dividend?
10.

In the expression (45)/(9) = 5, which is the divisor? The dividend? The quotient?

11.

What is the exponent of the quotient when one power of a base is divided by another power of the same base?

12.

What is another way of saying (*b*^{m})/(*b*^{n})?

13.

What is the quotient of *b*^{5} is divided by *b*^{2}?

14.

What is *b* × *b* × *b* × *b* divided by *b* × *b*?

15.

Using exponents, divide 32 by 8.

16.

Write (3^{6})/(3^{3}) first as a power of 3; then as a regular number.

17.

If 8^{4} is divided by 8^{4}, what power of 8 results?

18.

Show how 3^{3} is divided by 3^{3} in two ways.

19.

What is the value of *b*^{0}?

20.

What is (4^{3})(4^{0})?

21.

Is this statement true of false? 6^{0} = 4^{0} = 8^{0} = 1

22.

What is the result when you divide 5^{3} by 5^{0}?