If vector P = 2i +3j-k and vector Q = i+2j +k, then vector P .Q is given by *
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Answer:
Given that,
P=2i+3j-k
Q =2i+4j+2k
To find,
P+Q and 3P-2Q
Solution,
For P+Q,
\begin{gathered}=2i+3j-k+(2i+4j+2k)\\\\=4i+7j+k\end{gathered}
=2i+3j−k+(2i+4j+2k)
=4i+7j+k
For 3P-2Q,
\begin{gathered}=3(2i+3j-k)-2(2i+4j+2k)\\\\=6i+9j-3k-(4i+8j+4k)\\\\=6i+9j-3k-4i-8j-4k\\\\=2i+j-7k\end{gathered}
=3(2i+3j−k)−2(2i+4j+2k)
=6i+9j−3k−(4i+8j+4k)
=6i+9j−3k−4i−8j−4k
=2i+j−7k
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