Let Use Stokes' Theorem to find a plane with equation ax + by + cz = 0
Question:
Use Stokes' Theorem to find a plane with equation ax + by + cz = 0 (where a, b, c are not all zero) such that
for every closed C lying in the plane. Choose a, b, c so that curl(F) lies in the plane.
Transcribed Image Text:
F-ds = 0
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