Calculate the dot product of the vectors $v_{1} = (0, 0)$ and $v_{2} = (0, 0)$ .

Answer

$v_{1} \cdot v_{2} = 0$

Explanation

The dot product of two vectors $a = (a_{1}, a_{2})$ and $b = (b_{1}, b_{2})$ is defined as:

a \cdot b = a_{1} \cdot b_{1} + a_{2} \cdot b_{2}

In this case we have:

(0, 0) \cdot (0, 0) = 0 \cdot 0 + 0 \cdot 0 = 0 + 0 = 0

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Calculate the dot product of the vectors v1​​=(0, 0) and v2​​=(0, 0) .

v1​⋅v2​=0

Calculate the dot product of the vectors $v_{1} = (0, 0)$ and $v_{2} = (0, 0)$ .

$v_{1} \cdot v_{2} = 0$