is (i^+j^) a unit vector?Explain
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Answered by
1
no........................ because my teacher told me that the way to check whether the given vector is unit vector or not.......
the method is that you simply have to divide the vector by its magnitude and if that value comes out to be 1 then its unit vector otherwise it's not so I found the magnitude of the given vector
which comes out to be 1 and when divided 1 by the given vector I got answer equal to given vector not equal to 1 so it's not unit vector
the method is that you simply have to divide the vector by its magnitude and if that value comes out to be 1 then its unit vector otherwise it's not so I found the magnitude of the given vector
which comes out to be 1 and when divided 1 by the given vector I got answer equal to given vector not equal to 1 so it's not unit vector
Answered by
3
no i^+j^ is not a unit vector. As the magnitude of this vector is
for a vector to be unit its magnitude must be equal to 1.
hope this helps.
for a vector to be unit its magnitude must be equal to 1.
hope this helps.
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