Find ø if (a) Vø = (y² – 2xyz³)i+ (3 + 2ry – x²z³)j+ (4z³ – 3x²yz²)k and ø(1, 1, -1) = 4. (b) Vý = 2ryz*i+x²z³j+3x²yz²k and ø(1, –2, 2) = 4. %3D %3D

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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17.
Find ø if
(a) Vø = (y² – 2xyz³)i+ (3+ 2xy – x²2³)j+ (4z³ – 3x²yz²)k and ø(1, 1, – 1) = 4.
(b) Vø = 2xyz³i+x²z³j+ 3x²yz²k and ø(1, –2, 2) = 4.
Transcribed Image Text:17. Find ø if (a) Vø = (y² – 2xyz³)i+ (3+ 2xy – x²2³)j+ (4z³ – 3x²yz²)k and ø(1, 1, – 1) = 4. (b) Vø = 2xyz³i+x²z³j+ 3x²yz²k and ø(1, –2, 2) = 4.
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