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cos θ = v•w / (||v||*||w||) = -14 / (6√238) = -.15125. θ = cos -1 (-.15125) = 98.7 degrees. Upvote • 1 Downvote. Add comment. Report. Still looking for help? Get the right

Find the angle between the vectors v and w in the following: v = ( 4, 1) T, w = ( 3, 2) T . Ask Expert 1 See Answers You can still ask an expert for help Expert Answer John Twitchell Answered

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The math equation is: 3 + 4 = 7.

3 Answers. #1. +6235. +5. \ (\mbox {The reliable way to do this is to use the formula }\\ \theta = \arccos\left (\dfrac {v \cdot w} {\|v\| \|w\|}\right)\) \ (v= (5,0), \|v\|=5 \\

Find the angle, in degrees, between v and w. v = 3 cos 5 π 3 i + 3 sin 5 π 3 j, w = 2 cos π i + 2 sin π j \mathbf { v } = 3 \cos \frac { 5 \pi } { 3 } \mathbf { i } + 3 \sin \frac { 5 \pi } { 3 } \mathbf { j }

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Here are the angle between two vectors formulas: Using dot product: θ = cos-1 [ (a · b) / (|a| |b|) ] Using cross product: θ = sin-1 [ |a × b| / (|a| |b|) ] How to Find Angle Between Two Vectors? To

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Divide the dot product by the magnitude of the first vector. Divide the resultant by the magnitude of the second vector. Mathematically, angle α between two vectors can be

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