Problem 6: The 500-lb force acting on the frame is to be resolved into two components acting along the axis of the struts AB and AC. If the component of force along AC is required to be 300 lb, directed from A to C, determine the magnitude of force acting along AB and the angle ? of the 500-lb force. Problem 7: Resolve the force F2 into components along the u and v axes and determine the magnitudes of the components.
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- Total force \( F = 500 \) lb. - Component along AC, \( F_{AC} = 300 \) lb. - Angle between AB and horizontal = 60°. - Angle between AC and horizontal = 45°. Show more…
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Force $\mathbf{F}$ acts on the frame such that its component acting along member $A B$ is 650 lb, directed from $B$ towards $A,$ and the component acting along member $B C$ is 500 Ib, directed from $B$ towards $C .$ Determine the magnitude of $\mathbf{F}$ and its direction $\theta .$ Set $\phi=60^{\circ}$
2-6. Determine the magnitude of the resultant force FR = F1 + F2 and its direction measured clockwise from the positive u axis. 2-7. Resolve the force F1 into components acting along the u and v axes and determine the magnitudes of the components. 2-8. Resolve the force F2 into components acting along the u and v axes and determine the magnitudes of the components. Probs. 2-6/7/8
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