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RESONANCE-DEFINITE INTEGRATION & ITS APPLICATION -Exercise 1 Part-II
- If int(0)^(11) (11^(x))/(11^([x]))dx = k/(log11), (where [] denotes gr...
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- f(x) = int(x)^(x^(2))(e^(t))/(t)dt, then f'(t) is equal to :
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- f(x) = underset(0)overset(x)(t-1)(t-2)^(2)(t-4)^(5) dt (xgt0) then num...
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- Lim(hto0)(int(a)^(x+h)ln^(2)tdt-inta^(x)ln^(2)tdt)/(h) equals to :
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- The value of the function f(x) = 1+x+int(1)^(x)(ln^(2)t+2lnt)dt, where...
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- If int(a)^(y)cost^(2)dt = int(a)^(x^(2))(sint)/(t) dt, then the value ...
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- If int(sinx)^(1)t^(2) (f(t)) dt = (1-sinx), then f ((1)/(sqrt(3))) is
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- The value of lim(a rarr oo)(1)/(a^(2))int(0)^(a)ln(1+e^(x))dx equals
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- f(x) = underset(1)overset(sinxcosy)int(y^(2)+y+1)dy, then
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- int(0)^(pi//2) sin^(4)xcos^(3)dx is equal to :
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- int(0)^(1)x^(2)(1-x)^(3)dx is equal to
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- Let I = int(1)^(3)sqrt(x^(4)+x^(2)), dx then
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- I=int0^(2pi) e^(sin^2x+sinx+1)dx then
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- Let f"'(x)>=0 ,f'(x)> 0, f(0) =3 & f(x) is defined in [-2, 2].If f(x) ...
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- Let mean value of f(x) = 1/(x+c) over interval (0,2) is 1/2 ln 3 then...
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- lim(nrarr0) sum(r=1)^(n) ((r^(3))/(r^(4)+n^(4))) equals to :
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- underset(n to oo)lim" " underset(r=2n+1)overset(3n)sum (n)/(r^(2)-...
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- lim(n->oo)[(1+1/n^2)(1+2^2 /n^2)(1+3^2 /n^2)......(1+n^2 / n^2)]^(1/n)
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- lim(nrarroo) [sin'(pi)/(n)+sin'(2pi)/(n)+"......"+sin'((n-1))/(n)pi] i...
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- Let I(n) = int(0)^(1)(1-x^(3))^(n)dx, (nin N) then
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