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In Exercises 1-8, find d y / d x. x=tany

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Find the particular solution of differential equation (e^x)tany.dx+[2-(e^x)](sec^2)y.dy=0, x=0,y=π/4

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If u=log[tanx+tany+tanz] show that....

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e^x tany dx+(1-e^x) sec²y dy#find the general solution of differential equation #12th Maths

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Calculus Help: Separable Differential Equations - sec^2⁡x tany dx+sec^2⁡y tanx dy=0

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e^x tany dx+(1−e^x ) se^2 (y) dy=0 || `e^(x) tan y dx +(1-e^(x)) sec^(2)y dy =0`

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Find `(dy)/(dx)`, when: `(tanx)^(y)=(tany)^(x)`

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Solve: dy/dx - tan y/1+x=(1+x)e^x sec y || First order ODE || Differential equation||

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tanx + tany =2,2cos x *cos y =1.find the solution of the equation( general solution is not required)

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