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Let F=xi+5yj+zk{ \vec { F } } = x \vec { i } + 5 y \vec { j } + z \vec { k }

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Let F=xi+5yj+zk{ \vec { F } } = x \vec { i } + 5 y \vec { j } + z \vec { k } and S be parametric surface r(s,t)=si+tj+(4s+t4)k,0s1,0t2\vec { r } ( s , t ) = s \vec { i } + t \vec { j } + ( 4 s + t - 4 ) \vec { k } , \quad 0 \leq s \leq 1,0 \leq t \leq 2 oriented upward.
Use the formula for a flux integral over a parametric surface to find SFdA\int _ { S } \vec { F } \cdot d \vec { A } .


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