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MARVEL PUBLICATION-INTEGRATION - INDEFINITE INTEGRALS-MULTIPLE CHOICE QUESTIONS(PART - B : Mastering The BEST)
- Evaluate int(cosx-sinx)/(cosx+sinx)(2+2sin2x)dx
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- int(2x^(12)+5x^(9))/((x^(5)+x^(3)+1)^(3))dx=
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- int(a+b.sinx)/((b+a.sinx)^(2))dx=
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- int((1-cos x)^(2//7))/((1+cosx)^(9//7))dx=
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- int sec^(8//9)x cosec^(10//9)x dx is equal to
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- If the integral int(5tanx)/(tanx-2)dx = x+a"ln"|sinx-2cosx|+k, then a ...
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- int(sec^2x)/((secx+tanx)^(9/2))dx
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- intx.sinx.sec^(3)xdx=
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- If int (4e^x+6e^-x)/(9e^x-4e^-x)dx=Ax+B ln (9e^(2x)-4)+C, then
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- int{1 + tan x.tan(x+alpha)}dx=
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- int tan(x-alpha).tan(x+alpha).tan 2x dx is equal to
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- If int(dx)/(root3(sin^(11)xcosx))=-[(3)/(8)f(x)+(3)/(2)g(x)]+C, then
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- Evaluate: int(dx)/(cos^3xsqrt(s in2x))
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- Evaluate: int(cos2x-cos2alpha)/(cosx-cosalpha)\ dx
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- int(1+cos 4x)/(cotx-tanx)dx=
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- int(cos7x-cos8x)/(1+2cos 5x)dx=
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- int(1)/(tanx+cotx+secx+"cosec "x)dx is equal to
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- If : int(cos^(3)x)/(sin^(2)x+sinx)dx=log|f(x)|-f(x)+c, then : f(x)=
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- intx^(100x).(1+lnx)dx=
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- int(x^(9))/((4x^(2)+1)^(6))dx=
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