Given: `vec(A)=Acos theta hat(i)+Asin theta hat(j)`. A vector `vec(B)`, which is perpendicular to `vec(A)`,is given by

Let vec(A)=hat(i)A cos theta+hat(j)A sin theta , be any vector. Another vector vec(B) which is normal to vec(A) is :-

Let vec(A)=hat(i)A cos theta+hat(j)A sin theta , be any vector. Another vector vec(B) which is normal to vec(A) is :-

Let vec(A)=hat(i)A cos theta+hat(j)A sin theta , be any vector. Another vector vec(B) which is normal to vec(A) is :-

If vec(A) = (1)/(sqrt2) cos theta hat(i) + (1)/(sqrt2) sin theta hat(j) , what will be the unit vector perpendicular to vec(A)

Given vec a=4hat i+5hat j-hat k,vec b=hat i-4hat j+5hat k. If |vec c|=21 and vec c is perpendicular to vec a and vec b, find in component form the vector vec c.

Two vectors vec(A) and vec(B) lie in X-Y plane. The vector vec(B) is perpendicular to vector vec(A) . If vec(A) = hat(i) + hat(j) , then vec(B) may be :

Two vectors vec(A) and vec(B) lie in X-Y plane. The vector vec(B) is perpendicular to vector vec(A) . If vec(A) = hat(i) + hat(j) , then vec(B) may be :

If vec(a)=2hat(i)+2 hat(j)+3hat(k), vec(b)=-hat(i)+2hat(j)+hat(k) and vec(c)=3hat(i)+hat(j) are three vectors such that vec(a)+t vec(b) is perpendicular to vec(c) , then what is t equal to ?

Given vec (a) = 4 hat (i) + 5 hat (j) - hat (k), vec(b) = hat (i) - 4 hat (j) + 5 hat (k) If |vec (c ) | = 21 and vec(c ) is perpendicular to vec(a) and vec (b ) , find in component form the vector vec(c )