EE1 HW 2

EE1 HW 2 - EE 1; Homework 2: DUE APRIL 24TH Thursday 5 PM...

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EE 1; Homework 2: DUE APRIL 24 TH Thursday 5 PM (THERE WILL BE A COLLECTION BOX IN FRONT OF MY OFFICE ENGR. IV RM# 66-127D) 1) For the vector field ˆ ˆ 10 3 r E re zz =− , verify the divergence theorem for the cylindrical region enclosed by r = 2, z = 0 , and z = 4. 2) The gradient of a scalar function T is given by -3 ˆ z Tz e ∇= If T = 10 at z = 0, find T(z) . 3) Find the divergence of unit vectors in the three co-ordinate systems. (Cartesian, Cylindrical and Spherical) Find the curl of unit vectors in the three co-ordinate systems. (Cartesian, Cylindrical and Spherical)
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This note was uploaded on 06/18/2008 for the course EE 1 taught by Professor Joshi during the Spring '08 term at UCLA.

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