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7. Answer TRUE or FALSE. If the answer is FALSE you must make the correction of the statement in order The cross product of vectors u and is equal to the area of parallelogram with (a) sides u and 7. ƏF2 _The vector field F = F1 i + F2 j is path independent if ƏF2 0. dy (b) _The potential f of a path independent vector field F satisfies f = div F. (d) In spherical coordinates x = pcoS o cos 0, y = p sin o cos 0, z = p cos 0. (e) and the triple integral. _The Stokes theorem relates the flux of the vector field through the closed surface

7. Answer TRUE or FALSE. If the answer is FALSE you must make the correction of the statement in order The cross product of vectors u and is equal to the area of parallelogram with (a) sides u and 7. ƏF2 _The vector field F = F1 i + F2 j is path independent if ƏF2 0. dy (b) _The potential f of a path independent vector field F satisfies f = div F. (d) In spherical coordinates x = pcoS o cos 0, y = p sin o cos 0, z = p cos 0. (e) and the triple integral. _The Stokes theorem relates the flux of the vector field through the closed surface

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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7. Answer TRUE or FALSE. If the answer is FALSE you must make the correction of the statement in order The cross product of vectors u and v is equal to the area of parallelogram with (a) sides u and . _The vector field F = F1 i + F2 j is path independent if ƏF2 = 0. (b) (c) _The potential f of a path independent vector field F satisfies f = div F. (d) In spherical coordinates x = pcos o Cos 0, y = p sin o cos 0, z = p cos 0. (e) and the triple integral. _The Stokes theorem relates the flux of the vector field through the closed surface
Transcribed Image Text:7. Answer TRUE or FALSE. If the answer is FALSE you must make the correction of the statement in order The cross product of vectors u and v is equal to the area of parallelogram with (a) sides u and . _The vector field F = F1 i + F2 j is path independent if ƏF2 = 0. (b) (c) _The potential f of a path independent vector field F satisfies f = div F. (d) In spherical coordinates x = pcos o Cos 0, y = p sin o cos 0, z = p cos 0. (e) and the triple integral. _The Stokes theorem relates the flux of the vector field through the closed surface
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