There are six people taking a vocational exam with both oral and written parts. Their scores (out of 100) on the written section are given by the vector $\vec{r}=(71,49,87,98,81,63)$. Their scores (out of 100) on the oral section are given by the vector $\vec{s}=(79,74,82,95,97,66)$. Find the vector giving their composite score if the written part counts twice as much as the oral part.

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The Answer of There are six people taking a vocational exam with both oral and written parts. Their scores (out of 100) on the written section are given by the vector $\vec{r}=(71,49,87,98,81,63)$. Their scores (out of 100) on the oral section are given by the vector $\vec{s}=(79,74,82,95,97,66)$. Find the vector giving their composite score if the written part counts twice as much as the oral part.

There Are Six People Taking a Vocational Exam with Both r⃗=(71,49,87,98,81,63)\vec{r}=(71,49,87,98,81,63)r=(71,49,87,98,81,63)

There Are Six People Taking a Vocational Exam with Both $\vec{r}=(71,49,87,98,81,63)$