SOLUTION: I just want to make sure that i have done this correctly. Simplify
{{{(m^4)^3/(m^3)^2}}}{{{(m^2)^9/(m^3)^2}}}
This is what i have done. {{{(m^12)(m^18)/(m^6)}}}
{{{(m^30)/(m^6
Algebra ->
Polynomials-and-rational-expressions
-> SOLUTION: I just want to make sure that i have done this correctly. Simplify
{{{(m^4)^3/(m^3)^2}}}{{{(m^2)^9/(m^3)^2}}}
This is what i have done. {{{(m^12)(m^18)/(m^6)}}}
{{{(m^30)/(m^6
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Question 94066: I just want to make sure that i have done this correctly. Simplify
This is what i have done. / Found 2 solutions by stanbon, praseenakos@yahoo.com:Answer by stanbon(75887) (Show Source):
You can put this solution on YOUR website! Simplify
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(m^12)(m^18)/(m^12)
(m^30)/(m^12)
= m^18
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Comment:
It looks like you thought you could put the numerator product
over a common denominator. Common denominators are needed for addition
and subtraction but factors in the denominators need to be multiplied
when multiplication of fractions is involved.
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Cheers,
Stan H.
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