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If \(\vec{r}\) and \(\vec{s}\) are non-zero constant vectors and the scalar \(b\) is chosen such that \(|\vec{r}+b \vec{…

Q1

If \(\vec{r}\) and \(\vec{s}\) are non-zero constant vectors and the scalar \(b\) is chosen such that \(|\vec{r}+b \vec{s}|\) is minimum, then the value of \(|b \vec{s}|^2+|\vec{r}+b \vec{s}|^2\) is equal to

a

\(2|\vec{r}|^2\)

b

\(|\vec{r}|^2 / 2\)

c

\(3|\vec{r}|^2\)

d

\(|\vec{r}|^2\)

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