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DIPTI PUBLICATION ( AP EAMET)-DIFFERENTIATION -EXERCISE 1D
- If sqrtx+ sqrty = sqrta then y (2)+ (1+ y(1)) ^(3) y =
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- If y = sin (x + y) then y (2) + (1+ y (1)) ^(3) y =
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- If x ^(2) - xy + y ^(2) =1 and y ''(1)=
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- If x ^(2) - 2x ^(2) y ^(2) + 5x + y-5 =0 and y (1) then y '' (1)=
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- If x = t ^(2), y = t ^(3) then (d ^(2) y)/(dx ^(2)) =
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- If x = (2/ t ^(2)), y = t ^(3) -1, then (d ^(2) y)/(dx ^(2))=
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- If x =a cos ^(3) theta, y= a sin ^(3) theta then (d^(2) y)/( dx ^(2)) ...
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- If x = cos theta + theta sin theta, y = sin theta - theta cos theta t...
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- If x =a ( theta + sin theta), y =a (1 - cos thea) then (d ^(2) y)/(dx ...
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- If x=a ( theta - sin theta), y =a (1 - cos theta) then y (2) at theta...
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- x = cos theta, y = sin 5 theta implies (1- x ^(2)) (d^(2)y)/(dx ^(2)) ...
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- If y = (lot (e) x)/(x) and z = log (e) x, then (d ^(2) y)/(dz^(2)) + ...
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- If x = Sin ^(-1) t, y = sqrt(1- t ^(2)) then (d^(2) y)/(dx ^(2))=
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- If y = ((1)/(x)) ^(x) then y (1) (1) =
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- If f (x ) = ((1)/(x)) ^(x) then f'' ((1)/(e)) =
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- (d ^(2) x)/(dy ^(2)) equals :
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- If y^2 = p(x) , a polyomial of degree 3 , then 2(d)/(dx)(y^3(d^2y)/(dx...
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- Let f (x) be a polynonial of degree 4 with f (2) =-1, f '(2) =0-, f ''...
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- Let f be a twice differentiable functin such that f''(x) - f(x) and f'...
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- If f:RrightarrowR is an even function having derivatives of all orders...
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