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- d/dx [tan^(-1)x + sin^(-1) (x/(sqrt(1+x^(2))))] =
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- If y = tan^(-1) sqrt((1+sin x)/(1-sinx)), then dy/dx =
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- d/dx tan^(-1) ((cosx )/(1+sin x)) =
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- d/dx[cot^(-1) ((1+x)/(1-x))^(-1)] =
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- If y = cos^(-1) ((x-x^(-1))/(x+x^(-1))), then dy/dx =
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- If y = tan^(-1) ((sqrt(1+x) +sqrt(1-x))/2) then, dy/dx =
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- If y = tan^(-1) ((sqrt(1+x)-sqrt(1-x))/(sqrt(1+x)+sqrt(1-x))) then dy/...
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- Prove that cot^(-1)[(sqrt(1+sinx)+sqrt(1-sinx))/(sqrt(1+sinx)-sqrt(1-s...
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- d/dx [cos^(-1) ((5x+12sqrt(1-x^(3)))/13)] =
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- If xy = x +y then dy/dx =
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- If 3x^(2)+2xy+6y^(2) = 6 then dy/dx at (1,1,) is
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- If y = log (xy), dy/dx =
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- If y = log (y)^(x), then dy/dx =
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- If x= sqrt(1+cos y) then dy/dx in term of x is
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- If y = x tan y, then dy/dx =
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- If y^(2) -2x^(2) = y, then dy/dx at (1,-1) is
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- If y = x. sin y, then dy/dx =
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- If 3 sin(xy) + 4 cos(xy) = 5, then dy/dx =
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- If sin(x+y) = log (x+y) then dy/dx =
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- If f(x)=log(x^(2))(log(e)x), then f'(x) at x=e is
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