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MARVEL PUBLICATION-INTEGRATION - INDEFINITE INTEGRALS-MULTIPLE CHOICE QUESTIONS(PART - B : Mastering The BEST)
- If int(1)/(cos(x-a)cos(x+a))dx=mlog[(cos(x-a))/(cos(x+a))]+c, then m=
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- If int(sinax+cosax)(sinbx+cos bx)dx=(sinmx)/(m)-(cosnx)/(n)+c, then (m...
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- int(tanax-cotbx)/(1+tanaxcotbx)dx=
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- intsqrt(2+sqrt(2+sqrt(2+2cos8x)))dx=
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- If intf(x)sec^(2)xdx=(1)/(2)[f(x)]^(2)+c, then : f(x) can be
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- int9^(log(3)(secx))dx=
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- int(a^(4)-x^(4))/(a-x)dx=
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- int(1)/(sqrt(x+a)-sqrt(x+b))dx=
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- intx^(x)dx+intx^(x)logxdx=
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- int(sqrt(1+cosx))/(1-cosx)dx=
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- int(1)/(sinx sqrt(sinxcosx))dx=
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- int(1)/(1+sinx+cosx)dx=
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- If int(1)/(2+cos^(2)2x)dx=m tan^(-1)[sqrtn tan 2x]+c, then (m, n)-=
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- If int(5cos x+4sinx)/(3sinx+2cos x)dx=ax+blog(3sinx+2cos x)+c, then (a...
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- int(1)/(a secx+b tanx)dx=
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- intcos.(x)/(16)cos.(x)/(8)cos.(x)/(4)cos.(x)/(2)sin.(x)/(16)dx=
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- int[lim(hrarr0)(sec(x+h)-secx)/(h)]dx=
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- int(1)/((a^(2)+b^(2))-(a^(2)-b^(2))cosx)dx=
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- int (x^2+1)/(x^4+1) dx
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- int(x^(2)+1)/(x^(4)-x^(2)+1)dx=
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