I am weak in mathmatics please any body tell me what is happeing here http://postimg.org/image/r8hkqvcol/
\[\large \rm y^2 \] is same as : \[\large \rm y^2 +1-1\]
would you agree ?
i am confuse in y^2/Y^+1
\[\large \rm \dfrac{y^2}{y^2+1} \] is same as : \[\large \rm \dfrac{y^2+1-1}{y^2+1} \]
and also how y^2-(Y^2+1)/y^2+1 come
y2+1−1y2+1 yes its sam but please tell how what you do in this step
that step is confusing to me too, see if below steps make sense :
\[\large \begin{align}\rm \dfrac{y^2}{y^2+1} &= \dfrac{y^2+1-1}{y^2+1}\\~\\~\\& = \large \rm \dfrac{(y^2+1)-(1)}{y^2+1} \\~\\&= \dfrac{y^2+1}{y^2+1} - \dfrac{1}{y^2+1}\\~\\~\\&=1 - \dfrac{1}{y^2+1}\end{align}\]
thanks but please tell me what you do in this step http://postimg.org/image/o8nk2fwlb/
we have this property for splitting/combining fractions : \[\large \rm \dfrac{\heartsuit-\spadesuit }{\text{stuff}} = \dfrac{\heartsuit}{\text{stuff}}- \dfrac{\spadesuit}{\text{stuff}} \]
you can split fractions like that, the overall value wont change
thank you :) now i have understood
good :) you could also use long division for reducing the degree of numerator
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