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What is the component of (3i + 4j) along (i+j) ?
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@hartnn
@ganeshie8
@jim_thompson5910
component of vector A along B is just \(\Large \dfrac{A.B}{|B|}\)
its actually \( |A| \cos \theta \) but we know form the definition of dot product that \(A.B = |A||B| \cos \theta \)
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ok here it is already in vector form, so i did it like this, (3i + 4j).(i+j)= 3+4=7
right, thats your numerator
and now magnitude of (i+j) = root 2
so answer should be|dw:1404542714892:dw|
??
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that is correct :)
but it's not the answer which i should get ! \(\color{green}{\huge\ddot\frown}\)
whats the answer that u should get ?
I think component means vector projection. The formula we used is for scalar projection.
|dw:1404542814192:dw|
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