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\[\int\limits \left( \frac{ x^3-x^2 }{ x^2 } \right)dx\]
\[\int\limits[(x^3)(x^{-2})-(x^2)(x^{-2})]dx\] \[\int\limits x dx -\int\limits 1dx + c\] \[=\frac{ x^2 }{ 2 }-x+c\]
correct
@Vincent-Lyon.Fr
please check if my work is correct. I thought it is, but whenever I differentiate to check, it's not coming out correctly
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\[\frac{ d }{ dx }\left( \frac{ x^2 }{ 2 }-x \right)=x-1=\left( x-1 \right)*\frac{ x^2 }{ x^ 2 } =\frac{x^3-x^2 }{ x^2 }\]
well if you put it that way then it would be correct. thanks \[\int\limits \frac{ 1-x^2 }{ 1-x }dx\]
you are asking about another problem? \[\int\limits \left( 1+x \right)dx=x+\frac{ x^2 }{2 }+c\]
\[1-x^2=(1+x)(1-x)\]
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