Consider the solid Q shown in the figure 2.r + 3y + 3z = 6 +x = 2 Let S be the boundary of the solid Q (that is, the union of all the surfaces that make up the solid). If I = F. ndS , where n is the...

Consider the solid Q shown in the figure<br>2.r + 3y + 3z = 6<br>+x = 2<br>Let S be the boundary of the solid Q (that is, the union of all the surfaces that make up the solid).<br>If<br>I =<br>F. ndS<br>, where n is the unit normal vector outside S and F (x, y, z) = (3xy, 2yz + y,<br>-z2), then:<br>A) I = 3.7656<br>B) I = 4.1695<br>C) I = 1.7656<br>D) I = 1.5821<br>

Extracted text: Consider the solid Q shown in the figure 2.r + 3y + 3z = 6 +x = 2 Let S be the boundary of the solid Q (that is, the union of all the surfaces that make up the solid). If I = F. ndS , where n is the unit normal vector outside S and F (x, y, z) = (3xy, 2yz + y, -z2), then: A) I = 3.7656 B) I = 4.1695 C) I = 1.7656 D) I = 1.5821

Jun 05, 2022

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Consider the solid Q shown in the figure 2.r + 3y + 3z = 6 +x = 2 Let S be the boundary of the solid Q (that is, the union of all the surfaces that make up the solid). If I = F. ndS , where n is the...

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