A mobile is constructed of light rods, light strings, and beach souvenirs as shown in the figure below. If m,da = 5.40 cm, d = 2.10 cm, and de = 2.60 cm.)= 12.0 g, find values (in g) for the following. (Let d, = 3.40 cm, d, = 5.30 cm, d3 = 2.10 cm,d2d3*pdzd6m4(i(a) m1 =g(b) m2 =g(c) m3 =g(d) What If? If m, accidentally falls off and shatters when it strikes the floor, the rod holding m. will move to a vertical orientation so that m, hangs directly below the end of the rod supporting m,. To whatvalues should m, andm3be adjusted so that the other two rods will remain in equilibrium and be oriented horizontally? (Enter your answers in g.)m2gm3

Given, m4=12.0gd1=3.40cmd2=5.30cmd3=2.10cmd4=5.40 cmd5=2.10cmd6=2.60cm

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The figure is attached A mobile is constructed of light rods, light strings, and beach souvenirs as shown in the figure below. If m4 = 12.0 g, find values (in g) for the following. (Let d1 = 5.00 cm,d2 = 6.30 cm,d3 = 2.80 cm,d4 = 4.70 cm,d5 = 3.50 cm, and d6 = 4.20 cm.) (a)m1 = ______g (b)m2 = ______ g (c)m3 = ______g (d)What If? If m1 accidentally falls off and shatters when it strikes the floor, the rod holding m4 will move to a vertical orientation so that m4 hangs directly below the end of the rod supporting m2.To what values should m2 and m3 be adjusted so that the other two rods will remain in equilibrium and be oriented horizontally? (Enter your answers in g.) m2= ______g m3= ______g
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Fnet = ma, x = xo + Voxt += axt², Vx = Vox + axt, (v₂)² = (vox)² + 2axAx, g = 9.8 m/sec² Problem 1: The three ropes in the Figure are tied to a small, very light ring. Two of the ropes are anchored to walls at right angles, and the third rope pulls as shown. a) What is T₁, the tension from Rope 1 for the Figure below on the left? Answer: 86.6 N b) What is T₂, the tension from Rope 2 for the Figure below on the left? Answer: 50.0 N c) What is T3x, the x-component of the tension from Rope 3 for the Figure below on the right? Answer: 50 N. d) What is T3y, the y-component of the tension from Rope 3 for the Figure below on the right? Answer: 80 N. e) What is T3, the tension from Rope 3 for the Figure below on the right? Answer: T3 = √(T3x)² + (T3y)² = 94.3 N Rope 1 Rope 2 √30° 100 N 0.60 m 0.80 m T₁ = 50 N T₂ = 80 N T₁ w 34