angle between A and B
x = 60- 28 = 32
R^2 = A^2 + B^2 + 2 A B cos x
R^2 = 50^2 + 80^2 + 2* 50*80* cos 32
R = 125.24 m
======
A = 50 ( - cos 28 i + sin 28 j) = - 44.147 i + 23.47 j
B = 80 ( - cos 60 i + sin 60 j) = - 40 i + 69.282 j
D = A - B = ( - 44.147 + 40) i + ( 23.47 - 69.282)j
D = - 4.147 i - 45.812 j
magntidue
D^2 = 4.147^2 + 45.812^2
D = 46 m
=======
do comment in case any doubt, will reply for sure. Goodluck
2. A vector A has a magnitude of 50.0 m and points in a direction 28.0°...
2. A vector Ä has a magnitude of 60.0 m and points in a direction 20.0° below the positive x-axis. A second vector, B, h as a magnitude of 84.0 m and ints in a direction 58.0° below the negative x-axis. Using the component method, find the magnitude of the vector R-A+ B tude of 84.0 m and
1. A hiker begins her trip away from her car by first walking 30.0 km west. She stops and sets up her tent for the night. On the second day, she walks 20.0 km in a direction that makes an angle of 35.0 north of west, at which point she discovers a forest ranger's tower. Determine the magnitude of her total displacement km 2. A vector A has a magnitude of 50.0 m and points in a direction 28.0° above...
2. A vector A has a magnitude of 400 m and points in a direction 22.0° above the negative x-axis. A second vector, B.has a magnitude of 700 m and points in a direction 48.0° below the positive x-axis Using the component method, find the magnitude of the vector R-A+B. 3. A vector A has a magnitude of 40.0 m and points in a direction 22.0 above the negative x-axis. A second vector, B, has a magnitude of 700 m...
vector A has a magnitude of 40.0 m and points in a direction 24.0° above the negative x-axis. A second vector, vector B , has a magnitude of 84.0 m and points in a direction 60.0° below the positive x-axis. Using the component method, find the magnitude of the vector D resulting from vector A - vector B
Please solve both. Same problem but one is looking for vector R and the other vector D. 2. A vector A has a magnitude of 60.0 m and points in a direction 28.0P above the negative x-axis. A second vector, B, has a magnitude of 840 m and points in a direction 58.0° below the positive x-axis. Using the component method, find the magnitude of the vector R-A+B. 3. A vector A has a magnitude of 60.0 m and points...
3. A vector A has a magnitude of 60.0 m and points in a direction 22.0° below the negative x-axis. A sccond vector, B, has a magnitude of 70.0 m and points in a direction 41.0 below the positive x-axis. Using the component method, find the magnitude of the vector D-A -B.
3. A vector A has a magnitude of 58.0 m and points in a direction 22.0° below the negative x-axis. A second vector, B, has a magnitude of 90.0 m and points in a direction 54.0° below the negative x-axis. Using the component method, find the magnitude of the vector D - A - B x 75.7m 4. Consider the three displacement vectors shown in the figure: Vector A has a magnitude of 8.10 km and a direction that makes...
A vector A→ has a magnitude of 44.0 m and points in a direction 26.0° above the positive x-axis. A second vector, B→, has a magnitude of 84.0 m and points in a direction 40.0° below the negative x-axis. Using the component method, find the magnitude of the vector →R=→A+→B
A vector →A has a magnitude of 44.0 m and points in a direction 26.0° above the positive x-axis. A second vector, B→, has a magnitude of 84.0 m and points in a direction 40.0° below the negative x-axis. Using the component method, find the magnitude of the vector →R=→A + →B
A vector → A has a magnitude of 44.0 m and points in a direction 26.0° above the positive x-axis. A second vector, → B , has a magnitude of 84.0 m and points in a direction 40.0° below the negative x-axis. Using the component method, find the magnitude of the vector → D = → A − → B .