using components methods, add the following vectorsvec(A) = A_(x) hat(i) + A_(y)hat(j) + A_(z) hat(k)vec(B) = B_(x) hat(i) + B_(y) hat(j) + B_(z) hat(k) .

using components methods, add the following vectorsvec(A) = A_(x) hat(

1.	using components methods, add the following vectorsvec(A) = A_(x) hat(i) + A_(y)hat(j) + A_(z) hat(k)vec(B) = B_(x) hat(i) + B_(y) hat(j) + B_(z) hat(k) .
Answer» SOLUTION :The two vectors `vec(A) and vec(B)`can be expressed as in a Cartesian coordinate system . `vec(A) = A_(x) hat(i) +A_(y)hat(j) +A_(Z) hat(k)` `vec(B) = B_(x) hat(i) + B_(y) hat(j) + B_(z) hat(k)` Then the addition of two vectors is EQUIVALENT to adding their CORRESPONDING x , y and z components . `:. vec(A) + vec(B) = (A_(x) + B_(y)) hat(i) + (A_(y) +B_(y))hat(j) + (A_(z) + B_(z))hat(k)`