Learn how to simplify an expression raised to a negative

The video tutorial explains the power to product rule, which allows distributing a power across terms separated by multiplication. It highlights the limitation of this rule when terms are separated by addition or subtraction. The tutorial demonstrates applying the rule and addresses handling negative powers by converting them to reciprocals. The session concludes with a final solution using these concepts.

What rule allows you to distribute a power to each term when they are separated by multiplication?

• Power to Sum Rule

• Power to Product Rule

• Power to Quotient Rule

• Power to Difference Rule

Why can't you distribute a power when terms are separated by addition?

• Because it changes the base of the terms

• Because it only works with subtraction

• Because addition is not a valid operation

• Because it violates the power to product rule

How do you convert a negative power into a positive one?

• By multiplying the base by zero

• By subtracting the exponent from the base

• By taking the reciprocal of the base

• By adding the base to itself

What happens when an exponent is raised to another power?

• You divide the exponents

• You multiply the exponents

• You subtract the exponents

• You add the exponents

What is the result of applying the power to product rule to M^-1 * G^3?

• 1/M * 1/G^3

• M^3 * G^-1

• M^-1 * G^-3

• M^1 * G^3