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Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.

Rules for Multiplying and Dividing Indices
When multiplying numbers with the same base, add the exponents:
a2 × a3 = a5
When dividing numbers with the same base, subtract the exponents:
a4 ÷ a2 = a2
If the division is written as a fraction, the same rule applies: subtract the exponents of the base. For example:
( a4/a2 ) = a4-2 = a2
If the exponents are fractions, the same rules apply for multiplication and division, just remember to treat the numerator and denominator separately.
Also, when adding or subtracting indices, be careful with any negative signs in the exponents.
Note: a represents the base number in these examples.
