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NIKITA PUBLICATION-INTEGRATION -MULTIPLE CHOICE QUESTIONS
- int(sinx)/((1+sinx))dx=?
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- int(tanx)/(secx+tanx)dx=
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- int(cosx)/(sqrt(1+sinx))dx is equal to
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- int(sinx+cosx)/(sqrt(1+sinx))dx
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- Evaluate the following integrals : inttan^(-1)((sin2x)/(1+cos2x))dx
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- intcot^(-1)((1+sinx)/(cosx))dx=
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- Evaluate: inttan^(-1){sqrt(((1-sinx)/(1+sinx)))}\ dx ,\ -pi//2<x<pi//2
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- inttan^(-1)((2tanx)/(1-tan^(2)x))dx=
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- inttan^(-1)(sec3x+tan3x)dx=
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- intcot^(-1)sqrt((1+cosx)/(1-cosx))dx=
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- inte^(xloga).e^(x)dx is equal to
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- int(e^(5logx)-e^(4logx))/(e^(3logx)-e^(2logx))dx
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- Evaluate: (i) int(2^x+3^x)/(5^x)\ dx (ii) int((a^x+b^x)^2)/(a^x\ b\ ^x...
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- int (a^x+b^x)^2/(a^xb^x) dx
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- int(e^(x)cos3x-4^(x)tan3x)/(4^(x)cos3x)dx=
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- int(e^(2-5x)+(2)/(6x+1))dx=
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- If intf(x)dx=f(x)+c," then " f(x)=
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- If int(f(x))/(log(sinx))dx=log[log sinx]+c, then f(x) is equal to
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- If f'(x)=4x^3-3x^2+2x+k and f(0)=1, f(1)=4 find f(x)
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- If f'(x)=8x^(3)+3x^(2)-10x-k " and " f(0)=-3,f(-1)=0," then " f(x)= is
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