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Q1) Given vectors (A = a, + az) and (B = 2ax – 2a, – az), when A is defined by Q
(1,1,1) find
(i) A × B
(ii) The vector component of A at Q parallel to the line x=1, y=1
(iii) The angle between A and B.
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Transcribed Image Text:Q1) Given vectors (A = a, + az) and (B = 2ax – 2a, – az), when A is defined by Q (1,1,1) find (i) A × B (ii) The vector component of A at Q parallel to the line x=1, y=1 (iii) The angle between A and B.
μC.
Q2) given the following charge distributions; (8) at plane z=2, and (10) lies along
line defined by y=0, x=2, find
(ii) The electric field intensity at point P (3,0,0).
(i) The amount of charges within a sphere of (r=3 m)
m²
т
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Transcribed Image Text:μC. Q2) given the following charge distributions; (8) at plane z=2, and (10) lies along line defined by y=0, x=2, find (ii) The electric field intensity at point P (3,0,0). (i) The amount of charges within a sphere of (r=3 m) m² т
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