What is $| | < 9, 1, 6 > | |$ $|| < 9 , 1 , 6 > ||$ ?

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What is $| | < 9, 1, 6 > | |$ $|| < 9 , 1 , 6 > ||$ ?

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Answer 1 · 2016-07-04T20:16:57

$| | < 9, 1, 6 > | | = \sqrt{118}$ $|| < 9, 1, 6 > || = sqrt(118)$

Explanation:

The general formula for the Euclidean norm of a $3$ $3$ dimensional vector is given by the formula:

$| | < u, v, w > | | = \sqrt{u^{2} + v^{2} + w^{2}}$ $|| < u, v, w > || = sqrt(u^2+v^2+w^2)$

So in our example:

$| | < 9, 1, 6 > | | = \sqrt{9^{2} + 1^{2} + 6^{2}} = \sqrt{81 + 1 + 36} = \sqrt{118}$ $|| < 9, 1, 6 > || = sqrt(9^2+1^2+6^2) = sqrt(81+1+36) = sqrt(118)$

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What is $| | < 9, 1, 6 > | |$ $|| < 9 , 1 , 6 > ||$ ?

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What is ||<9,1,6>|| || < 9 , 1 , 6 > || ?

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What is $| | < 9, 1, 6 > | |$ $|| < 9 , 1 , 6 > ||$ ?