a) A×B=AB sin(40)=5×3×.64=9.6
b) A×B= AB sin(180)=5×3×0=0
c)A×B=AB sin(90)=5×3×1=15
Direction of A × B in part a and part c is perpendicular to both A and B in part A it is perpendicular to plane of paper and downward .And in part C is perpendicular to plane and upward.
We can find direction by right hand thumb rule .Place your right hand along Vector A and then move four fingers along B ,thumb will give us direction of resultant vector.
Consider the vectors shown in Figure 9. Determine the magnitude and direction of A x B...
4. Consider the three displacement vectors shown in the figure: Vector A has a magnitude of 8.20 km and a direction that makes an angle θ = 31 OP to the left of the positive y-axis, vector B has a magnitude of 5 10 km and a direction that makes an angle of α =20.0° above the positive x-axis and vector C has a magnitude of 440 km and a direction that makes an angle β = 550° below the...
4. Consider the three displacement vectors shown in the figure: Vector A has a magnitude of 7.70 km and a direction that makes an angle -25.0o to the left of the positive y-axis, vector B has a magnitude of 5.90 km and a direction that makes an angle of α =28.0° above the positive x-axis, and vector C has a magnitude of 4.10 km and a direction that makes an angle B-55.0° below the negative x-axis. Determine the magnitude of...
4 Consider the three displacement vectors shown in the figure: Vector A has a magnitude of 8.10 km and a direction that makes an angle θ-290 to the left of the positive y-axis, vector B has a magnitude of 5.50 km and a direction that makes an angle of a -25.0° above the positive x-axis, and vectorC has a magnitude of 4.50 km and a direction that makes an angle β-600° below the negative x-axis. Determine the magnitude of the...
4 Consider the three displacement vectors shown in the figure: Vector has a magnitude of 780 km and a direction that makes an angle θ = 340 to the left of the positive y-axis, vector B has a magnitude of 5.00 km and a direction that makes an angle of a -26.0P above the positive x-axis, and vector C has a magnitude of 3,90 km and a direction that makes an angle B- 57.0° below the negative x-axis. Determine the...
4. Consider the three displacement vectors shown in the figure: Vector Ä has a magnitude of 8.00 km and a direction that left of the positive yaxis, vector B has a magnitude of 6.10 km and a direction that makes an angle of a 330P above the positive x-axis, and vector has a magnitude of 440 km and a direction that makes an angle β = 570 makes an angle 0 - 29,0° to the below the negative x-axis. Determine...
4. Consider the three displacement vectors shown in the figure: Vector A has a magnitude of 750 km and a direction that makes an angle 290% to the left of the positive y-axis vector B has a magnitude of 5.80 km and a direction that makes an angle of α =35.0° above the positive x-axis, and vector C has a magnitude of 3.10 km and a direction that makes an angle = 67.0 below the negative x-axis Determine the magnitude...
Consider three vectors: A has a magnitude of 44.4 and a direction of 28.0 degree: B has magnitude of 26.5 and is directed 56.0 degree above the negative x axis: and C has a magnitude of 36.0 and is directed in the negative y axis. a. Draw a figure showing the three vectors. b. Determine A - B graphically. c. Determine A + B - 2C both graphically and analytically.
Vectors A and B are shown below. Determine
the magnitude and direction of the balancing Vector C ,
such that
A+B+C=0.
(10 points)
ty B= 9.0 cm 0 = 400 A = 25.0 cm = 150 +x
4. Consider the three displacement vectors shown in the figure: Vector Á has a magnitude of 8.30 km e-230 to the left of the positive y-axis, vector B has a magnitude of 6.00 km and a direction that makes an angle of α 340° above the positive x-axis, and vector d has a magnitude of 4.20 km and a direction that makes an angle B-630° below the negative x-axis. Determine the magnitude of the vector iD A-B and a direction...
Consider the three displacement vectors shown in the figure: Vector A→ has a magnitude of 7.90 km and a direction that makes an angle θ = 31.0° to theleft of the positive y-axis, vector → B has a magnitude of 6.20 km and a direction that makes an angle of α =28.0° above the positive x-axis, and vector →C has a magnitude of 4.10 km and a direction that makes an angle β = 57.0° below the negative x-axis. Determine...