$| \vec{A} + \vec{B} |$ $|vecA + vecB|$

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KurtHeckman

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Oct 23, 2024, 5:34:29 PM

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vCollections

on

Mar 10, 2016, 7:49:53 PM

| \vec{A} + \vec{B} | = \sqrt{{(x_{a} + x_{b})}^{2} + {(y_{a} + y_{b})}^{2}}

$|vecA + vecB| = sqrt( ( x_a + x_b )^2 +( y_a + y_b )^2)$

(x_{a}) X components of vector A

$(x_a)"X components of vector A"$

(y_{a}) Y component of vector A

$(y_a)"Y component of vector A"$

(x_{b}) X component of the vector B

$(x_b)"X component of the vector B"$

(y_{b}) Y component of the vector B

$(y_b)"Y component of the vector B"$

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The magnitude of the sum of two vectors(2D) formula, $| \vec{A} + \vec{B} |$ $|vecA + vecB|$ , computes the sum of two two-dimensional vectors and then computes the magnitude of the resultant vector.

This equation,

| \vec{A} + \vec{B} |

$|vecA + vecB|$ , references 0 pages

This equation,

| \vec{A} + \vec{B} |

$|vecA + vecB|$ , is used in 0 pages

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$| \vec{A} + \vec{B} |$ $|vecA + vecB|$

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∣∣→A+→B∣∣|A→+B→||vecA + vecB|

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$| \vec{A} + \vec{B} |$ $|vecA + vecB|$