32. If u = tan−1
(
x
5+y
5
x+y
) then
(a) tanu is a homogeneous function of order 4 in x and y
(b) If tanu = v then x
∂v
∂x + y
∂v
∂y = 2v
(c) If tanu = v then x
∂v
∂x + y
∂v
∂y = 4tanu
(d) If tanu = v then ∂v
∂x = (1 + tan2u)
∂u
∂x
(e) x
∂v
∂x + y
∂v
∂y = Sin(2u)
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