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Find the Flux of the Curl of Field F Through F=(xy)i+(xz)j+(yz)k;S\mathbf { F } = ( x - y ) \mathbf { i } + ( x - z ) \mathbf { j } + ( y - z ) \mathbf { k } ; S

question 18

Multiple Choice

Find the flux of the curl of field F through the shell S.
- F=(xy) i+(xz) j+(yz) k;S\mathbf { F } = ( x - y ) \mathbf { i } + ( x - z ) \mathbf { j } + ( y - z ) \mathbf { k } ; S is the portion of the cone z=3x2+y2z = 3 \sqrt { x ^ { 2 } + y ^ { 2 } } below the plane z=2z = 2


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The additional revenue that a firm receives from selling one more unit of a good or service.

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The total cost of production divided by the total output or quantity produced.

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A firm that operates in a market with many competitors, each offering a slightly different product.

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The level of production at which a firm achieves the highest possible profit, where marginal revenue equals marginal cost.

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