anonymous
  • anonymous
can someone please solve or calculate (d)/(19f^2)/(d^4)/(8f^3)? Every time I try I get 1/152d^3f^5. The possible answers are: A.8f/19d^2 B.8f/19d^3
Mathematics
chestercat
  • chestercat
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slaaibak
  • slaaibak
\[\Large {d \over {19f^2 \over {d^4 \over 8f^3 }}}\] Is this the question?
anonymous
  • anonymous
yes =)
slaaibak
  • slaaibak
Sorry for taking so long... Your answer is correct.

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slaaibak
  • slaaibak
wait, i see there can be a huge confusion. There is a difference between (d)/(19f^2)/(d^4)/(8f^3) and [(d)/(19f^2)]/[(d^4)/(8f^3)] if we take the latter, the answer is: 8f/19d^3
anonymous
  • anonymous
great thanks
slaaibak
  • slaaibak
so yeah, we have to be 100% sure of what the fraction actually looks like

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