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PATHFINDER-INDEFINITE INTEGRATION-QUESTION BANK
- int((x^2+sin^2x)/(1+x^2))sec^2xdx is equals
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- If n is an odd positive integer then intabs(x^n) dx is equal to
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- int(sin^2x-cos^2x)/(sin^2xcdotcos^2x) dx=
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- int(dx)/(x-x^3)=
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- int(dx)/((x-2)^(7//8)(x+3)^(9//8) equals
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- The value of the integral int(x^2+x)(x^-8+2x^-9)^(1//10)dx is
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- If I=intxloge(1+1/x)dx=p(x)ln(1+1/x)+1/2 x-1/2, ln(1+x)+c then
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- If int(2dx)/(((x-5)+(x-7))sqrt((x-5)(x-7)))=f(g(x))+c, then
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- 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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