If a unit vector `veca ` makes angle `(pi)/(4)` with `hati , (pi)/(3)` with `hatj` and acute angle `theta ` with `hatk` then find the component of `veca` ang the angle `theta.`

If a unit vector veca , makes angles pi/3 with hati , pi/4 wih hatj and an acute angle theta with hatk , then find theta and hence, the components of veca .

If a unit vector vec a , makes angles pi/3 with hat i . pi/4 with hat j and an acute angle θ with hat k , then find θ and hence the component of vec a .

Find a vector veca of magnitude 5sqrt2 making an angle pi/4 with x-axis, pi/2 with y-axis and at angle 'theta' with z-axis.

If veca=4hati+6hatj and vecb=3hatj+4hatk find the vector component of veca along vecb .

If unit vectors veca and vecb are inclined at an angle 2 theta such that |veca - vecb| lt 1 and 0 le theta le pi , then theta lies in the interval

It theta be the angle between the vectors hati + hatj and hatj + hatk then theta is

The values of x for which the angle between the vectors veca =xhati - 3hatj-hatk and vecb = 2x hati + x hatj -hatk is acute, and the angle, between the vector vecb and the axis of ordinates is obtuse, are

If vecA = 2 hati + 3 hatj and vecB = 2 hati +1 hatj , find the angle between vecA and vecB .