× ċ is Given Å = { – ŷ + 22, B = -8 + ŷ + 2 and Č = & + ŷ + 24. Vector (Ả × B) × î12 – ŷ12 x12 – ŷ12 + î -112 + ŷ12 -x12 + ŷ12 + î O None of these

Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
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Given \(\vec{A} = \hat{x} - \hat{y} + 2\hat{z}\), \(\vec{B} = -\hat{x} + \hat{y} + \hat{z}\), and \(\vec{C} = \hat{x} + \hat{y} + 24\).

Vector \((\vec{A} \times \vec{B}) \times \vec{C}\) is:

1. \(\hat{x}12 - \hat{y}12\)

2. \(\hat{x}12 - \hat{y}12 + \hat{z}\)

3. \(-\hat{x}12 + \hat{y}12\)

4. \(-\hat{x}12 + \hat{y}12 + \hat{z}\)

5. None of these
Transcribed Image Text:Given \(\vec{A} = \hat{x} - \hat{y} + 2\hat{z}\), \(\vec{B} = -\hat{x} + \hat{y} + \hat{z}\), and \(\vec{C} = \hat{x} + \hat{y} + 24\). Vector \((\vec{A} \times \vec{B}) \times \vec{C}\) is: 1. \(\hat{x}12 - \hat{y}12\) 2. \(\hat{x}12 - \hat{y}12 + \hat{z}\) 3. \(-\hat{x}12 + \hat{y}12\) 4. \(-\hat{x}12 + \hat{y}12 + \hat{z}\) 5. None of these
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we need to determine (A*B)*C.

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