How do you name two monomials with the quotient of $24a^2b^3$ ?

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Answer 1 · 2017-05-16T14:24:45

Choose any monomial and multiply it by $24a^2b^3$ to find the other monomial.

A quotient is the answer to a division.

There are many possible answers.

For example,

Which 2 numbers have a quotient of $4$ ?

$100/25 = 72/18 = 60/15 = 48/12= 32/8 = (3/2)/(3/8) = 4$

To find another two, choose one and multiply it by $4$ .

$23 xx 4 = 92" ":. 92/23 =4$

In this case it is the same with algebra:

Choose any monomial (one term) and multiply it by $24a^2b^3$ to find the other monomial.

For example:

$5a^3b^5 xx 24a^2b^3 = 120a^5b^8$

$:. (120a^5b^8)/(5a^3b^5) = 24a^2b^3$

How do you name two monomials with the quotient of 24a^2b^324a^2b^3?