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OpenStudy (anonymous):
OpenStudy (anonymous):
@RH we can write
\[x ^{-1} = \frac{ 1 }{ x }\]
use this concept and solve the given expression
OpenStudy (anonymous):
@niksva 1/2c x(times) d + 1/2d x c
OpenStudy (anonymous):
Is this correct?
OpenStudy (anonymous):
no the correct expression would be
\[\frac{ 2d }{ c } +\frac{ 2c }{ d }\]
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OpenStudy (anonymous):
@niksva Oh ok :( do I need to simplify it more?
OpenStudy (anonymous):
take the LCM in third step
and then take 2 out in fourth step
OpenStudy (anonymous):
2(d/c + c/d) @niksva
OpenStudy (anonymous):
is this correct?
OpenStudy (anonymous):
yeah
now take the LCM
for example = if u want to add \[\frac{ 1 }{ 2 } + \frac{ 1 }{ 3 }\]
LCM of 2 and 3 is 6
therefore, \[\frac{ 1 }{ 2 } +\frac{ 1 }{ 3 } = \frac{ 3+2 }{ 6 }\]
= \[\frac{ 5 }{ 6 }\]
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OpenStudy (anonymous):
I am not sure how I would do that :( @niksva
OpenStudy (anonymous):
for 2(d/c + c/d) how would I do that?
OpenStudy (anonymous):
\[2(\frac{ d }{ c }+ \frac{ c }{ d } ) = 2 (\frac{ d*d+c*c }{ cd }) = 2(\frac{ d^2+c^2 }{cd })\]
OpenStudy (anonymous):
Thank you so much!!!!
OpenStudy (anonymous):
There is no simplifying anymore, right? @niksva
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