Determine the 3 axis direction angles of force F in the direction of the vector AB when A = (3,1,8) and B = (4,3,1)
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Determine the 3 axis direction angles of force F in the direction of the
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- Find the resultant force vector,R, of the three vectors A,B, and C (i.e., add the vectors), if the magnitude of vector A is 10N, the magnitude of vector B is 17N, and the magnitude of vector C is 9N. Your answer should be in the form R = Rx i+ Ry j, where you determine Rx and Ry, and where i, and j are the unit vectors along the x, and y axis, respectively. YA В A 60° 45°2 :س B 15 m 1.5 m P= 0.8 kN T-1.2 kN 3 m 2 m 01.5 m 3 m Determine the x-, y-, and z- components of T. Determine the angles which the line of action of T forms with the positive x-, y-, and z-axes. Calculate the projection of P onto a line between A and F and determine the angle between P and AF. Determine the vector expression for the moment of P about point E. اضف ملفV, = 14 units ! 3. Determine the magnitude of the vector sum V = V1 + V2 and the angle which it makes with the x-axis V, = 18 units 60
- The line of action of force F1 = 300 N is passing through point A(+2,+3,+1) towards B(+5,+5,+4), while that of force F2 = 400 N is through point C(+3,+1, –1) towards D(–2, –3, –4). Use a right-handed coordinate system. a. Determine the moment of force F1 about the origin. b. Determine the moment of force F2 about the origin. c. Determine the magnitude of the resultant moment of forces F1 and F2 about segment OE. Point O is the origin and point E is at (+5,+5,–3).For the vectors shown, analytically determine the resultant R = A + B . A = 12; 35⁰ B=8 30⁰The line of action of force F1 = 344 N is passing through point A(+2,+3,+1) towards B(+5,+5,+4), while that of force F2 = 422 N is through point C(+3,+1, –1) towards D(–2, –3, –4). Use a right-handed coordinate system. Determine the moment of force F1 about the origin, the moment of force F2 about the origin, the magnitude of the resultant moment of forces F1 and F2 about segment OE. Point O is the origin and point E is at (+5,+5,–3). i]k,
- Find the sum and magnitude of the sum and minus of the two vectors A(3,0,-7) and B (5,-4,-1).Y. -5 m 100 N 100 N -5 m 1. DETERMINE THE MOMENTS OF THE TWO FORCES ABOUT X, Y, AND Z AXES SHOWN IN THE FIGURE 3 mDetermine the direction of force F in the direction of the vector AB when A = (2,3,6) and B = (6,3,1).
- SOLVE ASAPThe line of action of force F₁ = 388 N is passing through point A(+2,+3,+1) towards B(+5,+5, +4), while that of force F₂ = 488 N is through point C(+3,+1,−1) towards D(-2, -3, -4). Use a right-handed coordinate system.a. Determine the moment of force F₁ about the origin.b. Determine the moment of force F2 about the origin. c. Determine the magnitude of the resultant moment of forces Fi and F₂ about segment OE. Point O is the origin and point E is at (+5,+5,-3).A force of 100 N acts at a point (5,2,4) m and passes through a point in space, whose coordinates are (-2,4,3) m. Find the moment of this force about the Z axis.7k m. Determine the magnitude and the direction angles of a vector -B2 + 4, - m, Magnitude is a = B = and y =
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