How do you integrate cos(x^2)dydx?

The double integral goes from (outer)[0,1] and the (inner)[0,x]. Please help!!

Comments

  • ∫_[0,1] {∫_[0,x] cos(x²) dy} dx

    = ∫_[0,1] {ycos(x²) |_[y=0,x]} dx

    = ∫_[0,1] xcos(x²) dx

    = ½sin(x²) |_[x=0,1]

    = ½sin(1)

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