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HIMALAYA PUBLICATION-Definite Integrals and its Application-QUESTION BANK
- int(1/2)^(2)1/x cosec^(101)(x-1/x) dx =
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- int(-pi/2)^(pi/2) sin^(8) x (6x^(7)-4x^(5)+3x^(3)+2x) dx =
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- If f(a + b - x) = fx, then inta^b x f(x) dx is equal to :
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- int0^(1)(1-x/(1!) +x^(2)/(2!)-x^(3)/(3!) + ……oo)e^(2x) dx =
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- If f(x) = cos x - cos^(2)x + cos^(3)x + …. to oo int f(x) dx =
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- int(pi/4)^(pi/2) (cot^(4)x + cot^(2)x) dx =
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- If In = int0^(pi//4) tan^n x dx, then lim(n to oo) n [In + I(n -2)] eq...
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- If I(n) = int0^(pi/4) tan^(n)x dx, then n(I(n-1)+I(n+1)) =
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- If I(n) = int0^(pi/2) sin^(n)x dx then I(n)/(I(n-2)) =
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- int(1/sqrt3)^(x) (dx)/(1+x^(2)) = pi/6, then the upper limit x =
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- If int0^(k) (dx)/(2+8x^(2)) = pi/16 then k =
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- If int0^(k) (cos x)/(1+sin^(2)x) dx= pi/4 then k=
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- If int0^pi x f (sin x)dx = A int0^(pi//2) f (sin x) dx, then A is :
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- int(log (1/2))^(log2) sin ((e^(x)-1)/(e^(x)+1)) dx =
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- int0^(2pi) theta sin^2 theta cos theta d theta is equal to :
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- The value of integral int(-pi//4)^(pi//4) sin^(-4) x dx is :
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- If I(10) = int0^(pi/2) x^(10) sin x dx then I(10) + 90I(8) =
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- Let A = int0^(1) e^(t)/(t+1) dt, then int0^(1) (t.e^(t^(2)))/(t^(2)+1)...
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- If int0^(pi/2) (d theta)/(9 sin^(2) theta + 4 cos^(2) theta) = k pi, t...
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- Let f(x) = (e^(x)+1)/(e^(x)-1) and int0^(1)( (e^(x)+1)/(e^(x)-1)) x dx...
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