Given vector A = xz ax -Xy ay +yz az 1. Transform A into cylindrical coordinate and it's magnitude at point (1,30°,2) is equal to: O1.283a, -1.241ag +az 00.899a, +0.808ao+12a, O-0.217a, +0.625ao-3.25az 2. Find V · (V × A) is equal to : O-5 05 3. Find V· (V × A) is equal to : 4. Find V· A at point (2,2,2) is equal to: Activate Windows

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Chapter1: Units, Trigonometry. And Vectors
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Given vector A = xz ax -xy ay +yz az

 

  1.  Transform A into cylindrical coordinate and it's magnitude at point (1,30o,2) is equal to: 
     
Given vector A = xz ax -xy ay +yz az
1. Transform A into cylindrical coordinate and it's magnitude at point (1,30°,2) is equal to:
O1.283a, -1.241ag +az
00.899a, +0.808a, +12a,
O-0.217a, +0.625a -3.25az
2. Find V · (V × A) is equal to :
O-5
00
05
3. Find V. (V x A) is equal to :
4. Find V· A at point (2,2,2) is equal to:
Activate Windows
Transcribed Image Text:Given vector A = xz ax -xy ay +yz az 1. Transform A into cylindrical coordinate and it's magnitude at point (1,30°,2) is equal to: O1.283a, -1.241ag +az 00.899a, +0.808a, +12a, O-0.217a, +0.625a -3.25az 2. Find V · (V × A) is equal to : O-5 00 05 3. Find V. (V x A) is equal to : 4. Find V· A at point (2,2,2) is equal to: Activate Windows
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