[ 33.The component of vector A=2hat i+3hat j along the vector hat i+hat j is [ (a) (5)/(sqrt(2)), [KCET 1997] (c) 5sqrt(2), (b) 10sqrt(2)]]

The component of the vector barĀ= (2hat i +3 hat j) along the vector barB = (hat i + hat j) is

The component of the vector [barA = (2hat i + 3 hat j)] along the vector [bar B = (hat i + hat j)] is

Find the component of a vector vec A = 3 hat I + 4 hat j along the direction of 2hat I -3 hat j .

Projection of the vector 2 hat(i) + 3hat(j) + 2hat(k) on the vector hat(i) - 2hat(j) + 3hat(k) is

the angle between the vectors 2hat i-3hat j+2hat k and hat i+5hat j+5hat k is

The vector (1/sqrt2 hat i + 1/sqrt2 hat j) is a unit vector?

If the scalar projection of vector xhat i-hat j+hat k on vector 2hat i-hat j+5hat k is (1)/(sqrt(30)), then find the value of x.

The vector component of vector vec(A) = 3 hat(i) + 4 hat(j) + 5 hat(k) along vector vec(B) = hat(i) + hat(j) + hat(k) is

Compute the magnitude of the following vectors: veca= hat i+ hat j+ hat k ; vecb=2 hat i-7 hat j-3 hat k ; vecc=1/(sqrt(3)) hat i+1/(sqrt(3)) hat j-1/(sqrt(3)) hat k

If the scalar projection of vector x hat i- hat j+ hat k on vector 2 hat i- hat j+5 hat ki s1/(sqrt(30)) , then find the value of xdot