Simplify Expressions With Quotient Rule Quiz

8 questions

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#1 of 8: Mild

Simplify expressions with quotient rule

Simplify: `k^-10/k^-12` <highlight data-color="#666" data-style="italic">Write your answer using only positive exponents.</highlight>

#2 of 8: Mild

Simplify expressions with quotient rule

Simplify: `y^3/y^-12` <highlight data-color="#666" data-style="italic">Write your answer using only positive exponents.</highlight>

#3 of 8: Medium

Simplify expressions with quotient rule

Simplify: `6^3/6^7` <highlight data-color="#666" data-style="italic">Write your answer as an integer or simplified fraction.</highlight>

#4 of 8: Medium

Simplify expressions with quotient rule

Simplify: `b^10/b^16` <highlight data-color="#666" data-style="italic">Write your answer using only positive exponents.</highlight>

#5 of 8: Medium

Simplify expressions with quotient rule

Simplify: `7^-8/7^-6` <highlight data-color="#666" data-style="italic">Write your answer as an integer or simplified fraction.</highlight>

#6 of 8: Medium

Simplify expressions with quotient rule

Simplify: `t^-3/t^-3` <highlight data-color="#666" data-style="italic">Write your answer as an integer or simplified fraction.</highlight>

#7 of 8: Spicy

Simplify expressions with quotient rule

Simplify: `a^-81/a^-15` <highlight data-color="#666" data-style="italic">Write your answer using only positive exponents.</highlight>

#8 of 8: Spicy

Simplify expressions with quotient rule

Simplify: `y^-19/y^30` <highlight data-color="#666" data-style="italic">Write your answer using only positive exponents.</highlight>

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Quotient rule is a rule which is implied in calculus that helps to determine the derivatives of two functions as a ratio. In simple words, the quotient rule formula is applied to the products where one part is divided by another part.

Finding derivatives from quotient rule is considered to be tough. However, with some practice, one can master it. Students should take up the quotient rule for the exponent's quiz shar...

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Grade 8

Exponents

8.EE.A.1