નિરીક્ષણની રીતનો ઉપયોગ કરીને નીચેના વિધેય માટે પ્રતિ-વિકલિત (anti-derivative) લખો: $\frac{1}{x}, x \neq 0$

  • A
    $\log |x|$
  • B
    $\log |x^2|$
  • C
    $\frac{1}{x^2}$
  • D
    $\log x$

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Similar Questions

$\int {\frac{{\cos 2x + 2{{\sin }^2}x}}{{{{\cos }^2}x}}dx} = $

જો $\int \frac{e^x-1}{e^x+1} dx = f(x) + c$ હોય, તો $f(x)$ ની કિંમત શોધો.

જો $f\left(\frac{t+1}{2 t+1}\right)=t+1$ હોય, તો $\int f(x) d x=$

$\int \frac{d x}{x^2+2 x+5} = $ . . . . . . $+ C$.

જો $\int \frac{x}{(a+x)^5} dx = \frac{1}{k(a+x)^4}(f(x)) + c$ હોય, તો $\frac{f(-a)}{ak} = $

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