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A. (1/√68) × (8i + 2j + 2k)
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B. (1/√64) × (8i + 2j + 2k)
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C. (1/√72) × (8i + 2j + 2k)
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D. (1/√74) × (8i + 2j + 2k)
Explanation
To find the unit vector of A = 8i + 2j + 2k, follow these steps:
1. Find the magnitude of vector A:
√(8² + 2² + 2²) = √(64 + 4 + 4) = √72
2. Divide each component by the magnitude:
Unit vector â = (1/√72) × (8i + 2j + 2k)
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A. 0
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B. x
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C. None of these
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D. 1
Explanation
If a vector is given as →A = xi, its magnitude is simply |→A| = √(x²) = x (assuming x ≥ 0).
✅ Correct: 0 |
❌ Wrong: 0 |
📊 Total Attempted: 0
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