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Evaluate the expression. r = <5, 9, -4>, v = <3, 3, -8>, w = <9, -6, -1> v ⋅ w <-15, -27, -32> 0 17 <27, -18, 8>
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Given two vectors \(a=\langle a_1,a_2\rangle\) and \(b=\langle b_1,b_2\rangle\), the dot product of \(a\) and \(b\) is \[a\bullet b=\langle a_1,a_2\rangle\bullet\langle b_1,b_2\rangle=a_1b_1+a_2b_2\]
In three dimensions, the premise is the same. \[v\bullet w=v_1w_1+v_2w_2+v_3w_3\] Note that this will not give you a vector as a result, so you can eliminate the first and last options.
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