If icap and jcap are unit vectors along mutually perpendicular directions then magnitude of icap-jcap
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Answered by
36
i^ - j^ is a unit vector.
Magnitude of a vector is given by whole root of coefficient of i^ squared + coefficient of j^ squared + coefficient of k^ squared
So,
Magnitude of i^ - j^ = √1^2 + (-1)^2
= whole root of 1+1
= √2
Therefore, magnitude of i^-j^ = √2.
Magnitude of a vector is given by whole root of coefficient of i^ squared + coefficient of j^ squared + coefficient of k^ squared
So,
Magnitude of i^ - j^ = √1^2 + (-1)^2
= whole root of 1+1
= √2
Therefore, magnitude of i^-j^ = √2.
darshanaparashar:
Thank you.
Answered by
6
Answer: since î and j^ are mutually perpendicular to wash other then angle between both the vectors will be 90°
Now î= 1( because it is unit vector )
And j^ = -1
Now |[î-j^]|= √(1)²+(-1)²+ cos90°
= √ 1+1+0. (Because cos90°=0)
= √2
Hence, magnitude of î-j^ is √2
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