Power of a Quotient Property (Part 2)

The video tutorial explains how to simplify expressions using the power of a quotient property. It demonstrates raising both the numerator and denominator to the given power and further simplifying using the power of a product rule. An example is provided to illustrate these concepts, and the lesson concludes with a summary of the steps involved in finding the power of a quotient.

What is the first step in simplifying the expression (ab/n)^5 using the power of a quotient property?

• Raise only the denominator to the power of 5

• Raise both the numerator and the denominator to the power of 5

• Multiply the numerator and the denominator by 5

• Raise only the numerator to the power of 5

After applying the power of a quotient property to (ab/n)^5, what is the next step to simplify the expression?

• Divide the numerator by the denominator

• Subtract the power from the numerator

• Apply the power of a product rule to the numerator

• Apply the power of a sum rule

In the expression a^5 * b^5 / n^5, which rule was applied to the numerator?

• Power of a sum rule

• Power of a difference rule

• Power of a quotient rule

• Power of a product rule

What is the result of applying the power of a product property to the expression 2^2 * x^6 / y^4?

• 2^4 * x^12 / y^8

• 2 * x^3 / y^2

• 4 * x^6 / y^4

• 2^2 * x^6 / y^4

What is the key takeaway from the lesson on finding the power of a quotient?

• Always multiply the numerator and denominator by the power

• Raise everything in the numerator and denominator to the power and simplify if necessary

• Divide the power between the numerator and the denominator

• Only raise the numerator to the power