Vector `vec(A)` is 2`cm` long and is `60^(@)` above the x-axis in the first quadrant. Vactor `vec(B)` is `2 cm` long and is `60^(@)` below the x-axis in the fourth quadrant. The sum `vec(A)+vec(B)` is a vector of magnitudes

Vector vecA is 2 cm long and is 60° above the x - axis in the first quadrant, vector vecB is 2cm long and is 60° below the x - axis in the fourth quadrant. Find vecA + vecB

Vector vecA is 2 cm long and is 60° above the x - axis in the first quadrant, vector vecB is 2cm long and is 60° below the x - axis in the fourth quadrant. Find vecA + vecB

vec(A) and vec(B) are two vectors such that vec(A) is 2 m long and is 60^(@) above the x - axis in the first quadrant vec(B) is 2 m long and is 60^(@) below the x - axis in the fourth quadrant . Draw diagram to show vec(a) + vec(B) , vec(A) - vec(B) and vec(B) -vec(A) (b) What is the magnitude and direction of vec(A) + vec(B) , vec(A) - vec(B) and vec(B) - vec(A)

A vector vec(A) is along the positive x-axis and its vector product with another vector vec(B) is zero, then vector vec(B) could be

A vector vec(A) is along the positive x - axis . If B is another vector such that vec(A) xx vec(B) is zero , then B could be