$\int \frac{\sin (x-a)}{\sin (x-b)} d x = A x + B \log |\sin (x-b)| + C \Rightarrow (A, B) = $

  • A
    $(\cos (b-a), \sin (b-a))$
  • B
    $(\cos (b-a), \sin (a-b))$
  • C
    $(-\cos (b-a), \sin (b-a))$
  • D
    $(-\cos (b-a), \sin (a-b))$

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Similar Questions

સંકલન $\int \frac{\log x - (\log x)^2 + x^2}{x^3} dx$ ની કિંમત શોધો (જ્યાં $C$ એ સંકલનનો અચળાંક છે).

$\int \left(\frac{x-3}{x^2+9}\right)^2 \, dx =$

$\int \frac{x^{2}}{(x \sin x+\cos x)^{2}} d x$ ની કિંમત શોધો.

જો $\int \frac{\cos x \, dx}{\sin ^{3} x \left(1+\sin ^{6} x\right)^{2 / 3}} = f(x) \left(1+\sin ^{6} x\right)^{1 / \lambda} + c$ જ્યાં $c$ એ સંકલનનો અચળાંક છે,તો $\lambda f\left(\frac{\pi}{3}\right)$ ની કિંમત શોધો.

સંકલન શોધો: $\int \sqrt{x^2+x+1} \, dx$

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