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find the value of ∫_(−∞) ^(+∞) ((x+1)/((x^4 +x^2 +1)^3 ))dx |
calculate ∫_0 ^(+∞) ((3x^2 −2)/((x^2 +1)( x^2 −2i)^2 )) dx |
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Calculate tg(20°)+4sin(20°)+1 |
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∫ sec(2x) e^(2x) dx |
5^(3x−1) .4^(2x−2) =625 |
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if cosθ=((cosA.cosB)/(1−cosA.cosB)) prove that Tan(θ/2)=Tan(A/2).Cot(B/2) |
y = x^y (dy/dx) = ? |
1)∫(dx/(1−sin(x))) R solve in(2) (4−x)^4 +x^4 =82 |
The normal at the point P(4cos θ,3sin θ) on the ellipse (x^2 /(16)) +(y^2 /9)=1 meets the x−axis and y−axis at A and B respectively show that locus of the mid−point of AB is an ellipse with the same eccentricity as given ellipse. |
Are f, g: R→R defined by f(x)= { ((0, x ∈ R\Q)),((x, x ∈Q)) :} g(x)= { ((1, x=0)),((0, x≠0)) :} show that lim_(x→0) f(x)=0 and lim_(y→0) g(y)=0 however lim_(x→0) g(f(x)) does not exist. |
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calculate ∫_0 ^(2π) ((cos(2x))/(2cosx −sin(x)))dx |
find ∫ (√((x−1)/(x^2 +3)))dx |
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Lines 5x+12y−10=0 and 5x−12y−40=0 touch circle C_1 of diameter 6. If the center of C_1 lies in the Ist quadrant, find the equation of circle C_2 which is concentric with C_(1 ) and cuts intercept of length 8 on these lines. |
An element X has RAM of 88g.when a current of 0.5A was passed through fused chloride of X for 32minutes and 10sec. 0.44g of X was deposited at the cathode (a)number of faraday? (b)write formular of X ions (c)write the formular of OH |
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Pg 1425 Pg 1426 Pg 1427 Pg 1428 Pg 1429 Pg 1430 Pg 1431 Pg 1432 Pg 1433 Pg 1434 |