Product Rule And Quotient Rule (Multiple Bases) Quiz

8 questions

Preview student experience

#1 of 8: Mild

Product rule and quotient rule (multiple bases)

Simplify:`(4^3 a^3)/(4^-4 a^5)`Write your answer as a simplified expression.

#2 of 8: Mild

Product rule and quotient rule (multiple bases)

Simplify:`(x^2x^4y)/(x^-3y^2)`Write your answer as a simplified expression using only positive exponents.

#3 of 8: Medium

Product rule and quotient rule (multiple bases)

Simplify:`(y^3x^-3)/(x^3x^-2y^-2)`Write your answer as a simplified expression using only positive exponents.

#4 of 8: Medium

Product rule and quotient rule (multiple bases)

Simplify:`(5^4b^-3)/(5^-2b^-2b^5)`Write your answer as a simplified expression.

#5 of 8: Medium

Product rule and quotient rule (multiple bases)

Simplify:`(3^0 * 3^-5 x^2)/(x^-3 * 3^3)`Write your answer as a simplified expression.

#6 of 8: Medium

Product rule and quotient rule (multiple bases)

Simplify:`(g^0 h^-2 g^3)/(g^-4 h^8)`Write your answer as a simplified expression using only positive exponents.

#7 of 8: Spicy

Product rule and quotient rule (multiple bases)

Simplify:`(4x^-2*3x^-8)/(24x^3)`Write your answer as a simplified expression using only positive exponents.

#8 of 8: Spicy

Product rule and quotient rule (multiple bases)

Simplify:`(90x^6)/(2x^7*5x^8)`Write your answer as a simplified expression using only positive exponents.

We’ve enabled step-by-step help for this quiz

With bytelearn’s quizzes, your students receive targeted step-by-step help if they’re stuck or have questions, and you receive clear insights into their knowledge gaps.

See how it works

Product rule and Quotient rule quiz have questions based on two different rules for finding the derivatives of a given function. The first one-quotient rule is used to determine the differentiation of two numbers in the form of a ratio. Similarly, the product rule helps to find the derivative of a given function given that the function should be in the form of two differentiable functions. Both the rules follow the concept of derivatives and limits.

Teachers can share this amazing product and ...

Show all

Grade 8

Exponents

8.EE.A.1