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`y=x^(tanx)`
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`y=x^(tanx)`
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0:02:53
`y=x^(tanx)`
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derivative of y = tan x ^ x
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Solve the equation. y(x tanx+lny) d x+tanx d y=0.
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If `y=x+tanx` , show that `cos^2x\\ (d^2y)/(dx^2)-2y+2x=0` .
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solve (D^2-2D+2)y=e^x.tanx Method of Variation of Parameters
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Integration by Parts | y=x*(tanx)^2
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Differential Equation Variation of Parameters: y'' + y = sec x tan x
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Partial Derivatives of f(x, y) = arctan(y/x) at (4, -4)
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