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Find `"dy"/"dx"` if x = a cot θ, y = b cosec θ
Concept: undefined >> undefined
Find `"dy"/"dx"`, if : x = `sqrt(a^2 + m^2), y = log(a^2 + m^2)`
Concept: undefined >> undefined
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Find `"dy"/"dx"`, if : x = sinθ, y = tanθ
Concept: undefined >> undefined
Find `"dy"/"dx"`, if : x = a(1 – cosθ), y = b(θ – sinθ)
Concept: undefined >> undefined
Find `"dy"/"dx"`, if : x = `(t + 1/t)^a, y = a^(t+1/t)`, where a > 0, a ≠ 1, t ≠ 0.
Concept: undefined >> undefined
Find `"dy"/"dx"`, if : `x = cos^-1((2t)/(1 + t^2)), y = sec^-1(sqrt(1 + t^2))`
Concept: undefined >> undefined
Find `"dy"/"dx"`, if : `x = cos^-1(4t^3 - 3t), y = tan^-1(sqrt(1 - t^2)/t)`.
Concept: undefined >> undefined
Find `"dy"/"dx"` if : x = cosec2θ, y = cot3θ at θ= `pi/(6)`
Concept: undefined >> undefined
Find `"dy"/"dx"` if : x = a cos3θ, y = a sin3θ at θ = `pi/(3)`
Concept: undefined >> undefined
Find `"dy"/"dx"` if : x = t2 + t + 1, y = `sin((pit)/2) + cos((pit)/2) "at" t = 1`
Concept: undefined >> undefined
Find `dy/dx` if : x = 2 cos t + cos 2t, y = 2 sin t – sin 2t at t = `pi/(4)`
Concept: undefined >> undefined
Find `"dy"/"dx"` if : x = t + 2sin (πt), y = 3t – cos (πt) at t = `(1)/(2)`
Concept: undefined >> undefined
If x = `(t + 1)/(t - 1), y = (t - 1)/(t + 1), "then show that" y^2 + "dy"/"dx"` = 0.
Concept: undefined >> undefined
DIfferentiate x sin x w.r.t. tan x.
Concept: undefined >> undefined
Differentiate `sin^-1((2x)/(1 + x^2))w.r.t. cos^-1((1 - x^2)/(1 + x^2))`
Concept: undefined >> undefined
Differentiate `tan^-1((x)/(sqrt(1 - x^2))) w.r.t. sec^-1((1)/(2x^2 - 1))`.
Concept: undefined >> undefined
Differentiate `cos^-1((1 - x^2)/(1 + x^2)) w.r.t. tan^-1 x.`
Concept: undefined >> undefined
Differentiate `tan^-1((cosx)/(1 + sinx)) w.r.t. sec^-1 x.`
Concept: undefined >> undefined
Differentiate xx w.r.t. xsix.
Concept: undefined >> undefined
Differentiate `tan^-1((sqrt(1 + x^2) - 1)/(x)) w.r.t tan^-1((2xsqrt(1 - x^2))/(1 - 2x^2))`.
Concept: undefined >> undefined
