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Integral of 13y/(y^4+1). Can someone explain the process of solving this?
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sub \(u =y^2\)
use trigo sub : y^2 = tan(theta)
y^2 = tanθ 2y dy = sec^2 (θ) dθ so, int 13y/(y^4 +1) dy = 13/2 int (sec^2 θ)/(tan^2 θ + 1) dθ = 13/2 int (sec^2 θ)/(sec^2 θ) dθ = 13/2 int dθ = ....
ahhhh okay, thanks! :)
welcome :)
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