M Starred - toplum X Grades x My Math 227, section x DO Mathway | Algeb X i Mail - Tanner Plu X Test 4.pdf (1).pdf x - C File | C:/Users/Owner/Downloads/Test_4.pdf%20(1).pdf 12 of 2 Q + Page view | A" Read aloud Ad Given VXF = Zy j , what can we say about the vector field F ? (Select all that apply.) For this question, orient rotations based on the positive y-axis coming out of the screen. The rotation of F Is never 0. The rotation of F is clockwise when y is positive. The rotation of F is parallel to the xy-plane The rotation of F is clockwise when y is negative. There is no rotation when y Is 0. The rotation of F is counter-clockwise at all points. The rotation of F is never clockwise. The rotation of F is parallel to the yz-plane The rotation of F is parallel to the xz-plane. F is a gradient vector field. 10. Question Details Which of the following is NOT equivalent to the following line integral? (Note: You only have one submission for this question.) (0,x). dr where C is the closed curve bounded by ri(t) = (2cos(t), 2sin(t)) for t: " . # and by 12(t) = (0, Ff for t:2- -2. ofley dx - 6 +74-12 - 1 dx dy 11. Question Details Evaluate the surface integral /F . d's for the given vector field F and the oriented surface S. In other words, find the flux of F across S. For closed surfaces, use the positive (outward) orientation. F (x, v . 2) = yi + xj + 22 k S is the helicold (with upward orientation) with vector equation r(u, v) = u cos vi + usinvj + vk, Osus 1, 0 s v s AN Type here to search w ESC 1x DII PrtScn Home End F1 F6 FT FB @ # % & 2 3 5 9