I have a question.
hint: 2x + 1 is linear and (x-2)^2 is repeated linear factor so your partial fraction will look like \[\frac{A}{2x + 1} + \frac{B}{x-2} + \frac C{(x-2)^2}\] does that help?
Yeah it helped. But can you give me idea for other possible situation?
you mean for the second part?
or are you asking for an alternative solution to this?
not for a second part. how to find partial fractions of other questions of same type.
@curiousshubham could you clarify that? You want a general over view on how to do partial fraction expansion?
there are certain rules... if the denominator is linear like for example \[\frac{1}{x-2}\] the denominator is x- 2 which is linear.. the partial fraction would be \[\frac{A}{x-2}\] or if you have \[\frac 2x\] partial fraction would be \[\frac{A}{x}\] okay? this is case I. linear denominators
yeah thats the thing i have been asking for.....
...so do i still have to go on a lengthy explanation about the cases?
lol. probably.
Thanks @Algebraic! for the link. Thanks @lgbasallote . Nope.
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