Find V(ab) in an electric fiels vec E = ...

Find `V_(ab)` in an electric fiels `vec E = (2 hat I + 3 hat j + 4 hat k) NC^-1` where `vec r_a = (hat I - 2 hat j + hat k) m` and `vec r_b = (2 hat i + hat j - 2 hat k) m`.

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The unit vector perpendicular to vec A = 2 hat i + 3 hat j + hat k and vec B = hat i - hat j + hat k is

The lines vec r=(hat i+hat j+hat k)alpha+3hat k and vec r=(hat i-2hat j+hat k)beta+3hat k

Find the projection of vec(a) = 2 hat(i) - hat(j) + hat(k) on vec(b) = hat(i) - 2 hat(j) + hat(k) .

If vec A=hat I + 2 hat j -3 hat k , vec B =2 hat I -hat j + hat k and vec Chat I -3 hat j + 2 hat k , then find vec A xx ( vec B xx vec C).

If vec A =4 hat I + 6 hat j -3 hat k and vec B =- 2 hat I -5 hat j + 7 hat k , find the angle between vec A and vec B .

Find the angle between the vectors vec a and vec b where: vec a=2hat i-3hat j+hat k and vec b=hat i+hat j-2hat k

Find the area of the rriangle formed by the tips of the vectors, vec a= (2 hat I - hat j+ 3 hat k), vec b= 4 hat I + 3 hat j-hat k , vec C= 3 hat I - hat j + 2 hat k .

If vec A = hat i + 3 hat j + 2 hat K and vec B = 3 hat i + hat j + 2 hat k , then find the vector product vec A xx vec B .

Find vec a.( vec bxx vec c)\ if\ vec a=2 hat i+ hat j+3 hat k ,\ vec b=- hat i+2 hat j+ hat k\ a n d\ vec c=3 hat i+ hat j+2 hat kdot

If vec a= hat i+ hat j+ hat k , vec adot vec b=2 and vec ax vec b=2 hat i+ hat j-3 hat k , then vec a+ vec b=5 hat i-4 hat j+2 hat k (b) vec a+ vec b=3 hat i+2 vec k vec b=2 hat i- hat j+ hat k (d) vec b= hat i-2 hat j-3 hat k

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