Evaluate the line integral. (int_{C} y^{2} d x+z^{2} d y+left(1-x^{2}ight) d z), quarter of the circle of
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Evaluate the line integral.
\(\int_{C} y^{2} d x+z^{2} d y+\left(1-x^{2}ight) d z\), quarter of the circle of radius 1 in the \(x z\)-plane with center at the origin in the quadrant \(x \geq 0, z \leq 0\), oriented counterclockwise when viewed from the positive \(y\)-axis
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