A 3.05kg object hangs, at rest, on a 1.96m long string attached to the ceiling. A 120g object is fired with a speed of 8m/s at the 3.05kg object, and the two objects collide and stick together in a totally inelastic collision. Hint 1 Hint 2 A. Determine the maximum angle that the two objects swing after the collision. Express the angle in radians. 1.51 0₁ max x = 1.51 radians B. Write an equation for the angle of the string, as a function of time, t, and one or more numeric values. Assume that the collision occurs at t=0s. 0= 1.51 sin (2.34t) X

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A 3.05kg object hangs, at rest, on a 1.96m long string attached to the ceiling. A 120g
object is fired with a speed of 8m/s at the 3.05kg object, and the two objects collide and
stick together in a totally inelastic collision.
Hint 1
Hint 2
A. Determine the maximum angle that the two objects swing after the collision. Express
the angle in radians.
1.51
0
max
x = 1.51 radians
B. Write an equation for the angle of the string, as a function of time, t, and one or
more numeric values. Assume that the collision occurs at t=0s.
0= 1.51 sin (2.34t)
X
Transcribed Image Text:A 3.05kg object hangs, at rest, on a 1.96m long string attached to the ceiling. A 120g object is fired with a speed of 8m/s at the 3.05kg object, and the two objects collide and stick together in a totally inelastic collision. Hint 1 Hint 2 A. Determine the maximum angle that the two objects swing after the collision. Express the angle in radians. 1.51 0 max x = 1.51 radians B. Write an equation for the angle of the string, as a function of time, t, and one or more numeric values. Assume that the collision occurs at t=0s. 0= 1.51 sin (2.34t) X
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