# In Partial Fraction;[1/x(x-1)^2] = A/x + B/(x-1)^2 + C/(x-1)I thought it should be; A/[(x-1)^2(x-1)] + B/x(x-1)+ C/[x(x-1)^2]Why is that?

• In Partial Fraction;[1/x(x-1)^2] = A/x + B/(x-1)^2 + C/(x-1)I thought it should be; A/[(x-1)^2(x-1)] + B/x(x-1)+ C/[x(x-1)^2]Why is that?

Some Examples of Integration by Partial Fractions ... B x 1 =) 2x+ 5 = A(x 1) + B(x+ 2) ... 3 Thus, our integral becomes Z 2x 1 3 x+ 2 + 1 x 1 dx = x2 x ...
Positive: 41 %
... (x-1)(x^2+2)} \quad = \quad\int \left(\frac {A}{x} + \frac{B}{(x-1)^2}+\frac{C}{(x-1)}+D ... {A_1x+B_1}{(x^2+px+q ... {1}{x^2+1}dx\$ using Partial ...
Positive: 38 %

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... A/(x + 7) + B/(x + 7) 2 + C/(x + 7) ... A 1 x + B 1 + A 2 x + B 2, over...that should be a capital ... Find the partial fraction decomposition for (x 5 ...
Positive: 41 %
Integration Using Partial Fractions . ... (1 = A(x+2) + B(x+1) \) $$x=-1 \to$$ $$1 = A(-1+2) + B(-1+1) \to$$ \ ... {1}{x(x^2+3)} = \frac{A}{x} + \frac{Bx+C
Positive: 36 %
... A/(x + 7) + B/(x + 7) 2 + C/(x + 7) ... A 1 x + B 1 + A 2 x + B 2, over...that should be a capital ... Find the partial fraction decomposition for (x 5 ...