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MARVEL PUBLICATION-INTEGRATION - INDEFINITE INTEGRALS-MULTIPLE CHOICE QUESTIONS(PART - B : Mastering The BEST)
- If inttan^(4)xdx=a tan^(3)x+b tan x+u+c, then
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- int(1)/((x-1)sqrt(x^(2)-1))dx equals
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- int(d(cosx))/(sqrt(1-cos^(2)x))=
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- int(log(x//e))/((logx)^(2))dx=
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- int(1+x+x^(2))/(1+x^(2))e^(tan^(-1)x)dx=
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- int(3+2cosx)/((2+3cosx)^(2))dx is equal to
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- If int(sqrt(cotx))/(sinx cos x)dx=a sqrt(cotx)+b, then
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- If int(x+(cos^(-1)3x)^(2))/(sqrt(1-9x^(2)))dx=Asqrt(1-9x^(2))+B(cos^(-...
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- If intf(x)cosx dx=(1)/(2)=(1)/(2)[f(x)]^(2)+c, then f(x) can be
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- If (d)/(dx)[f(x)]=f(x), then intf(x)[g'(x)+g''(x)]dx=
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- int((1+tanx)/(1-tanx))dx
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- int((1+tan)/(1-tanx))^(2)dx=
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- If int(tanx-tana)/(tanx+tana)dx=Ax+Blog[sin(x+a)]+C, then (A, B)-=
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- intsqrt((a-x)/(a+x))dx-int sqrt((a+x)/(a-x))dx=
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- int((1-x)^(2))/(x(1+x^(2)))dx=
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- int((x^(3)+1)^(2))/(x^(2))dx=
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- If f'(x)=3x^(2)+2x-4 and f(1)=3,then f(x)=
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- int(cosx)/(1+cosx)dx=
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- If int(1+cos alpha cos x)/(cos alpha+cos x)dx=ax+b log[(cot(alpha//2)+...
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- int1/((e^x+e^(-x))^2)dx=
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