What is the resultant of vector A=5m South and vector B=15m 60° South of West?

Please asap

A jogger travels a route that has two parts. The first is a displacement A of 2.30 km due south, and the second involves a displacement B that points due east. The resultant displacement A + B has a magnitude of 4.75 km. (a) What is the magnitude of B, and (b) what is the direction of A + B as a positive angle relative to due south? Suppose that A - B had a magnitude of 4.75 km. (c) What then would be the magnitude of B, and (d) what is the direction of A - B relative to due south? (a) Number (b) Number (c) Number (d) Number Mi i Mi Units Units Units Units <

the professor asks to find the vector D=A+B-C, where vector A has a magnitude of 8.29 units and points east, vector B has a magnitude of 4.96 units and points north, and vector C has a magnitude of 3.28 units and points southwest.  What is the magnitude of vector D?

Add the following vector mathematically: A = 22 @ 137° B = 43 @ 322° What is the resultant vector's magnitude and direction? (R@Θ)

A person walks 30.0 north of east for 3.80km. How far due north and how far due east would she have to walk to arrive at the same location?

A person walks 31.0° north of east for 2.90 km. How far due north and how far due east would she have to walk to arrive at the same location?

Vector A has magnitude 11 and angle 24°. Vector B has magnitude 11 and angle 114°. (a)  What is the magnitude of the resultant vector? (b)  What is the angle of the resultant vector in degrees?

If vector A=[25, 30degrees] and vector B=-6i +14j , then what is the direction of A+B?

Displacement vector A points due east and has a magnitude of 3.87 km. Displacement vector points due north and has a magnitude of 6.59 km. Displacement vector & points due west and has a magnitude of 6.70 km. Displacement vector points due south and has a magnitude of 2.45 km. Find (a) the magnitude of the resultant vector A+++, and (b) its direction as a positive angle relative to due west. (a) Number (b) Number MI i Units Units <