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E,: 528 grams at 270 Now, please hang these equilibrating masses. Do they bring the ring into equilibrium? If not,what (34) went wrong. This state of affairs is represented below in Figure Eig Figure Eight 0or 67.8 247.8° 30° E,: 215 grams 528 grams One for You to Calculate 13,) Clear the force table of all hanging masses. Hang a total mass of 350 grams at the 25e mark, a total mass of 400 grams at the 75 mark, and a total mass of 300 grams at the 1250 mark. Calculate the magnitude of the t and y components of the force needed to 25e mar k, a total mass of 400 grams at the 75° mark, and a total mass of 300 grams at the equilibrate these three weights. grams at (35) (36) grams at Now, please hang the equilibrating masses. Do they bring the ring into equilibrium? If not, what went wrong On the graph provided below in Figure Nine, draw a correct, scaled representation of this state of affairs-see Figure Eight for a model. HI 2-7
Figure Nine A Final Exercise 14.) Suppose that at some time t a point mass M is subjected to three forces given by F 52 N at , 45 F, = 73 N at θ2 = 135°. F.-47 N at θ= 205。 and Calculate the magnitude and direction of the net force exerted on this point mass. Also, what would be the magnitude and direction of the equilibrating force? rnet : Newtons at . Newtons at 15.) It is hoped by your instructor that you at least find it plausible to suggest that if we have a physical thing, like a ring, we can balance it, if and only if the vectorial sum of all of the forces exerted on the ring is zero. We call this situation--when the sum of the forces acting on a physical thing is zero--a necessary condition for static equilibrium. In other words, for a physical system to be in static equilibrium it must be true that (37) (In a later experiment, we will find out that equation (37) is not sufficient for determining static equilibrium. We must also concem ourselves with rotational motion.) HI 2-8
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