A force vector F = 2i +j -4k has a line of action passing through the point B(5,3,2). Determine the moment of the force about point A (1,2,30.
A force vector F = 2i +j -4k has a line of action passing through the...
The general process (not referenced to Figure 1) to calculate the moment of a force about a specified axis is as follows:The magnitude of a moment about a line segment connecting points P and Q due to a force F applied at point R (with R not on the line through P and Q ) can be calculated using the scalar triple product,MPQ=uPQ · r × Fwhere r is a position vector from any point on the line through P...
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Force 1,560 N acts from A towards B m (The line of action for does not pass through O. That illusion occurs due to the isometric drawing, Express your answer in Determine the moment of the force about point in N vector form.) Determine the shortest distance from point to the line of action of the force in mm Force F = 658 lb acts from A towards B. Determine the moments of the force...
- Determine the normal force at section passing through point
D.- Determine the shear force at section passing through point
D.-Determine the moment at section passing through point D.-Determine the normal force at section passing through point
E.-Determine the shear force at section passing through point
E.-Determine the moment at section passing through point E.Consider the beam shown in (Figure 1). Suppose P = 6 kip, w = 1.6 kip/ft. Point E is just to the right of the 6-kip...
2.2-35 Force P has a magnitude of 10 kips and a line of action from H to B (see figure). (a) Find the equivalent force-couple system at point D line DG the line of action of force P b) Find the moment about and perpendicular to (c) Find the perpendicular distance from point A to F 5 in. : D 3 in. H 4 in PROBLEM 2.2-35
The line of action of force F passes through
point B. Find the moment due to force
F about axis AC, given:
F̄ = <10, 70, -10> lbs,
AX = 6 ft,
AY = 3 ft,
AZ = 7 ft,
BX = 7 ft,
BY= 5 ft,
BZ = 9 ft,
CX = 5 ft,
CY = 5 ft,
CZ = 1 ft
MAC =
lb·ft
M̄AC=
< , , > lb·ft
Find the moment about points A,
B, C,...
Take P = 11 kN. Part A Determine the normal force at a section passing through point C. Part B Determine the shear force at a section passing through point C. Part C. Determine the moment at a section passing through point C.
F1 = 7i-4j+7k at r1= 11i+2j+1k F2= -2i-1j-8k at r2= 2i+1j+4k a) Find moment produced by forces about P(-2,-3,4) b) Replace forces with equivalent force and couple moment acting at origin.
A force given by F rightarrow = (-2i + 6j + 3k)kN acts at a point (4,2,2)m. What is the moment of this force about a line running from the points (0,0,3) m ti (0,4,0)m?
Determine the moment about the origin of the 13 lb force whose line of action passes through points A(3, – 2, 4) and B( - 2, – 8,5) M. = ( -36.35 Xi + 37.95 x j + k) lb
u=2i-j+k v = 37 - 4k w = -51 +7 QUESTION 1)Find the volume of the parallel face determined by the vectors QUESTION 2) f(x, y, z) = xy + y2 + zx a) Find the gradient vector of function f b) Calculate the gradient vector at point P (1, -1, 2) of function f. c) Direction in the direction of the vector v = 3i + 6j - 2k at point P (1,-1,2) of the function f find the...