1) If D= 2a, - 4a, and C=2a, -4a,. Find the vector component of D in the direction of C. (The answer should be written in the simplest form). 2) Transform A= y“ ax +xzay +4a, from Cartesian to spherical system. Then evaluate vector A at point P(1,-1, 2). (The answer should be written in the simplest form). 3) A finite surface 0

Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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1) If D= 2a, -4a, and C=2a, -4a,. Find the vector component of D in
the direction of C. (The answer should be written in the simplest form).
2) Transform A = y" ax +xzay +4a, from Cartesian to spherical system.
Then evaluate vector A at point P(1,-1, 2). (The answer should be written in
the simplest form).
3) A finite surface 0<x<2, 0<y<2 on the z=0 plane has a charge
density p, =xy V(x² +y² +25)' nC/m². Find the electric field intensity at
(0, 0, 5). (The answer should be written in the simplest form).
Transcribed Image Text:1) If D= 2a, -4a, and C=2a, -4a,. Find the vector component of D in the direction of C. (The answer should be written in the simplest form). 2) Transform A = y" ax +xzay +4a, from Cartesian to spherical system. Then evaluate vector A at point P(1,-1, 2). (The answer should be written in the simplest form). 3) A finite surface 0<x<2, 0<y<2 on the z=0 plane has a charge density p, =xy V(x² +y² +25)' nC/m². Find the electric field intensity at (0, 0, 5). (The answer should be written in the simplest form).
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