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MARVEL PUBLICATION-INTEGRATION - INDEFINITE INTEGRALS-MULTIPLE CHOICE QUESTIONS(PART - B : Mastering The BEST)
- int(1)/(sqrt(1+sqrtx))dx=
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- int(x^(2)+1)/(x(x^(2)-1))dx=
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- int(log(3x)dx)/(log(9x)x)=
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- int(x-a)(x-b)dx=
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- int(x^(3)+3x^(2)+3x+1)/((x+1)^(5))dx=
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- int("cosec" x)/(cos^(2)(1+log tan.(x)/(2)))dx=
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- int(1)/(x sqrt(x^(6)-16))dx=
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- If intx.f(x)dx=(1)/(2)f(x)+c, then f(x)=
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- If int g(x)dx=f(x), then : intf(x).g(x)dx=
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- If f'(x)=(x-1)^(3) and f(2)+f(-2)=0, then : f(x)=
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- If int(2^(x))/(sqrt(1-4^(x)))dx=k.sin^(-1)(2^(x))+c, then : k=
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- int(x.cosx)/(sqrt(x.sinx+cosx))dx=
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- If intf(x)dx=g(x), then : intf^(-1)(x)dx=
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- int(1-cosx)."cosec"^(2)xdx=
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- If intf(x)dx=2[f(x)]^(3)+c , then f(x) can be
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- If intx^(-3).5^((1//x)^(2))dx=k.5^(1//x^(2)), then : k=
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- int(x-1)e^(-x)dx=
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- int(1+x+sqrt(x+x^(2)))/(sqrtx+sqrt(1+x))dx=
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- If f(x) = int(5x^(8)+7x^(6))/((x^(2)+1+2x^(7))^(2))dx, (x ge 0), and f...
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- int(a^(x//2))/(sqrt(a^(-x)-a^(x)))dx=
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