Green, Stokes & divergence

0 curated · 134 from open sources · 216.6 thousand generated

From open sources

134

Showing everything, including problems with no answer to check, a missing figure, or a near-copy elsewhere. Show only complete problems

#	Title	Difficulty
135463	Explain why … over the closed boundary of any solid	Easy
135465		Easy
135466		Easy
135467		Medium
135468		Medium
135469	Find a field with	Medium
135493	(a) The second proof of Stokes' Theorem took … as the …	Deep
135364	Which differentials are exact:	Medium
135372		Medium
135376	Since div … in Problem 39, we can solve … and	Deep
135394	Plane … above a triangle of area	Easy
135395	Cone … between planes … and	Easy
135410	A unit circle is rotated around the … axis to give a…	Deep
135411	The surface …, …, … is bounded by the equator	Deep
135416	The points … are on the surface of revolution: … revolved around…	Deep
135418	…: unit cube	Easy
135420	…: unit cube	Easy
135422	…: sphere	Easy
135424	…: sphere	Easy
135426	…: sphere	Easy
135428	When … is small in problem 11, the answer is close to…	Easy
135430	Integrate … over the faces of the box … and check by…	Medium
135432	Compute all integrals in the Divergence Theorem when … and … is…	Medium
135433	Following Example 5, compute the divergence of	Medium
135434	(grad …)… is the ______ derivative of … in the direction	Medium
135436	Give an example where … is easier than	Medium
135438	Is it possible to have … at all points of … and…	Medium
135440	The outward field … has magnitude	Medium
135442	If a fluid with velocity … is incompressible (constant density …), then…	Deep
135444	Write down statements … for source-free fields … in three dimensions	Deep
135445	Describe two different surfaces bounded by the circle	Deep
135446	The boundary of a bounded region … has no boundary	Deep
135453	Find a potential … for the field in Problem 3	Easy
135454	Find a potential … for the field in Problem 5	Easy