5. In the figure, three forces are acting on a bracket. If F1 = 300 N and 0 = 20°, determine, 5.1 Determine the magnitude and direction of the resultant with respect to the x-y axis. F2= 450 N 5.2 Determine the magnitude and direction of 45° F= 200 N the resultant with respect to the x'-y' axis. 30°
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Q: Q.7/determine the angle O so that the resultant force directed horizontally to the right. *
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Q: 1) Three Forces act on a bracket as shown in figure. Determine the magnitude and direction of the…
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A: Q2) Given data,
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- Find the magnitude and direction of the resultant for system of forces shown in the figure. Take F1= 70N, F2 = 55N, F3 =45 N , F4 = 20 N, ϴ1 = 45° and ϴ2 = 40 The summation of Horizontal Component ∑H = The summation of Vertical Component ∑V = The Magnitude of the Resultant in N is R= The direction of resultant in degrees is α =N m A 150 N 300 mm 250 mm P N 400 mm 90 N Question Determine the magnitude of the resultant force (in N) of the coplanar force system shown in the figure below where the horizontal force P = 248 N and the couple M = 568 Nm. Determine the angle (in degrees) that the resultant makes with the positive x-axis, which is in the same direction as the horizontal force P. If the resultant force calculated in Q8 is placed at A, determine the magnitude of the couple created in Nm. Determine the distance from A (in m) at which this resultant should be placed so that the system is replaced entirely by a single force. If the resultant force calculated in Q8 is placed at O, determine the magnitude of the couple created in Nm. Determine the distance from O (in m) at which this resultant should be placed so that the system is replaced entirely by a single force.Three chains act on the bracket in such a way as to generate a resultant force of 2224 N. If two of the chains are subjected to known forces (P1 and P2) as shown in the figure, determine the orientation Ѳ of the third chain, measured clockwise, from the positive x axis, so that the magnitude of the force, F, on this chain is minimal. All forces lie in the x - y plane. What is the magnitude of F? TIP: First find the resultant of the two known forces, the force F acts in this direction. Note: P1 = 400 lb and P2 = 300 lb
- Forces F, P, and T are concurrent. F is acting up to the right at angle α with respect to the x axis, P is directed down to the right at angle β with respect to the x axis and T is directed to the left along the x axis. Determine: The value of F and α if T=450N, P=250N, β=30^0, and the resultant is 300N acting up to the y axis The value of F and α if T=450N, P=250N, β=30^0, and the resultant is zero. The value of α and β if T=450N, P=250N, F=350N and the resultant is zeroDetermine the magnitude and direction of the resultant for system of forces shown in the figure. Take F1 = 106.8 N, F2 = 83.3 N, F3 = 29.8 N, F4 = 75.8 N, F5 = 32.5 N, α = 29.4°, β = 47.5°, and γ = 50.8°. a) Sum of all horizontal force components, ΣH (N) = b) Sum of all Vertical force components, ΣV (N) = c) The resultant force, R (N) = d) The direction of the resultant force, θ (Degree) =A 60 N force acting at 30 east of north and a second 60 N force acting in the direction 60 west of north are concurrent forces. Determine the magnitude and direction of the resultant force
- Find the resultant and direction of the following forces using the graphical method: F1 = 20 N, 30 degrees NE, F2 = 15 N, 50 degrees NW, F3 = 10 N, SouthFind the magnitude and direction of the resultant force for the system of forces shown in the figure. Where F1 =15 N, F2 =30N, F3 =25 N, F4 =15N, F5 = 50N & F6 =70N. The angles ϴ1 =20ᵒ, ϴ3 =25ᵒ , ϴ4 = 50ᵒ, ϴ6 = 30 ᵒ (Enter only the values in the boxes by referring the units given in bracket) (1) The resultant of the given force system is (unit in N) = (2) The direction of Resultant is (in) =Determine the magnitude and direction of the resultant for system of forces shown in the figure. Take F1 = 99.6 N, F2 = 43.7 N, F3 = 84.2 N, F4 = 66.0 N, F5 = 88.6 N, α = 29.8°, β = 50.2°, and γ = 55.1°. Sum of all horizontal force components, ΣH (N) = Sum of all Vertical force components, ΣV (N) = The resultant force, R (N) = The direction of the resultant force, θ (Degree) =
- 3. A force of 50N is acting horizontally, and then another force of 60 N is acting upward to the right. If the resultant of these two forces is 90 N. Compute the horizontal component of this resultant. (A) None of the above (B) 71 N (C) 73 N (D) 70 N (E) 72 NFind the magnitude and direction of the resultant force for the system of forces shown in the figure. Where F1 =15 N, F2 =35N, F3 =20 N, F4 =35N, F5 = 30N & F6 =10N. The angles ϴ2 =15ᵒ, ϴ3 =35ᵒ , ϴ4 = 20ᵒ, ϴ6 = 20 ᵒ ) The horizontal component of the given system (unit is in N) = __________ Answer for part 1 (2) The horizontal component of the given system (unit is in N) = __________ Answer for part 2 (3) The resultant of the given force system is (unit in N) = Answer for part 3 (4) The direction of Resultant is =Add the following forces to find the resultant force. v1 = 150 g @ 470 v2 = 250 @ 3240 v3 = 350 g @ 2150