The unit vector along i- - j- is - 1- k- 2- i- j- 3- -i- j-2- 4- i- j-2

You visited us 1 times! Enjoying our articles? Unlock Full Access!

Cube Numbers

The unit vect...

Question

The unit vector along i^ + j^ is ↑ 1) k^ 2) i^+ j^ 3) (i^+ j^)/\sqrt2 4) i^+ j^)/2

Open in App

Solution

Suggest Corrections

Similar questions

2 ˆ i + 3 ˆ j + 2 ˆ k

ˆ i + 2 ˆ j + ˆ k .

\to a = ˆ i + 3 ˆ j + ˆ k a l o n g \to b = 2 ˆ i - 3 ˆ j + 6 ˆ k .

The unit vector along $^i +^j$ is

A unit vector perpendicular to the plane determined by the vectors $4^i + 3^j -^k a n d 2^i - 6^j - 3^k$

^i - 3^j + 2^k

3^i + 6^j - 7^k

A unit vector in the plane of the vectors 2i + j + k, i - j + k and orthogonal to 5i + 2j + 6k is

Join BYJU'S Learning Program