PATHFINDER-INDEFINITE INTEGRATION-QUESTION BANK
- The value of int(1)/(sintheta+costheta)d theta is equal to ?
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- int(x^3dx)/(1+x^8)=?
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- int(cos2x)/(cosx)dx=
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- int(sin^8x-cos^8x)/(1-2sin^2xcos^2x)dx
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- int2^x(f'(x)+f(x)log2)dx is
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- I=intcos^3(2theta)d theta is equal to
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- I=int(e^x(1+sinx))/(1+cosx)dx is equal to
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- If intsqrt((cosx-cos^3x)/((1-cos^3x)))dx=f(x)+c, then f(x) is equal to
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- int(dx)/(x(x^m+1)) is equal to
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- If intxlog(1+x^2)dx=A(x)cdotlog(1+x^2)+B(x)+c, then
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- int(dx)/(sinx+sqrt3cosx)
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- If int(sinx+sin^3x)/(cos2x)dx=lamdacosx+mulogabs(f(x))+c, then
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- If int (xe^x)/(sqrt(1 + e^x)) dx = f(x) sqrt(1 + e^x) - 2 In g(x) + c...
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- If intsin(logx)dx=f(x)(sing(x)-cosh(x))+c, then
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- If int sin^-1sqrt(x/(1+x))dx=f(x) sin^-1sqrt(x/(1+x))-sqrtx+ (hog)(x)+...
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- Let f(x) be a polynomial satisfying f(0)=2, f'(0)=3 and f''(x)=f(x). A...
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- Let f(x) be a polynomial satisfying f(0)=2, f'(0)=3 and f''(x)=f(x). A...
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- Let n be a positive interger such that In=intx^nsqrt(a^2-x^2)dx Answer...
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- Let n be a positive interger such that In=intx^nsqrt(a^2-x^2)dx Answer...
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- Match List-I with List-II
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