MATH 14 Lecture Notes - Lecture 20: Hedeby Stones, Divergence Theorem

• School: Santa Clara University
• Department: Mathematics and Computer Science
• Course: MATH 14
• Professor: Daniel Ostrov

Document Summary

Math 14: class lecture 20 why stoke"s. F n hemisphere shell from the origin. for f = da z = r yi. 2 ( 2 + y2 x and points away n . 0 x = r y = r z = r. 0 s 2 in cos cos d d r. S r = r dr = r dt r dr. Ysint dt r dr = 2. I = u = s int u d = c ostdt. Ost v d = s v = c os tdt c. 2: method 3: if s & both have c as their edge, then. A ( r ) r d = 2. Recall that the solar flux of i = kc. R2 x2 y2 shell z = took some time. over the hemisphere. 2 = (that is &s "partition" s) F = ( c.