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can someone check my work. Integration with long division
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this will take me a couple mins to type it all in
\[\int\limits \frac{ 7r^2 }{ (r+3) }\] =\[\frac{ 7r^2 +0r+0 }{ (r+3)}= \int\limits (7r-21+\frac{ 63 }{ (r+3) })dr\]=\[\frac{ 7r^2 }{ 2 }-21r+63 \ln \left| r+3 \right|+c\]
your partial fractions is right and your answer looks great to me
7r -21 ------------ r+3 | 7r^2 (7r^2+21r) ---------- -21r (-21r -63) -------- 63 seems fine to me
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