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If √(1 – x²) + √(1 – y²) = a (x – y), prove that dy/dx = √(1 – y²)/√(1 – x²).
If y = (tan x)ˣ, then find dy/dx.
If x = e^(cos 3t) and y = e^(sin 3t), prove that dy/dx = – (y log x)/(x log y).
Show that : d/dx(|x|) = x/|x|, x ≠ 0
If y = cos³(sec² 2t), find dy/dt.
If xeʸ = 1, then the value of dy/dx at x = 1 is :
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