Question Six (10 points): Unwinding a falling hoop A lightweight string is wrapped several times around...
Questions 9-12: A string is wrapped several times around the rim of a small hoop with radius R=0.1 m and mass 3kg. The free end of the string is held in place and the hoop is released from rest (see figure below). After the hoop has descended 2 m, (points) 9) The acceleration of the hoop as it descends 2 m 10) The moment of Inertia of the hoop is 11) The angular speed of the rotating hoop 12) The...
A string is wrapped several times around the rim of a small hoop with radius 8.00 cm and mass 0.180 kg. The free end of the string is held in place and the hoop is released from rest (the figure ). After the hoop has descended 80.0 cm, calculate A.the angular speed of the rotating hoop and B.the speed of its center.
Exercise 10.20A string is wrapped several times around the rim of a small hoop with radius 8.00 cm and mass 0.180 kg. The free end of the string is held in place and the hoop is released from rest (the figure (Figure 1 ) ). After the hoop has descended 65.0 cm , calculate Part A the angular speed of the rotating hoop and w= rad/sPart B the speed of its center. v= m/s
A string is wrapped several times around the rim of a small hoop with radius 8.00 cm and mass 0.180 kg. The free end of the string is held in place and the hoop is released from rest (the figure ). After the hoop has descended 55.0 cm, calculate a) the angular speed of the rotating hoop in rad/s b) the speed of its center. in m/s //img.homeworklib.com/questions/c1abfe10-34e4-11ea-a388-1d01955dc7d0.jpg Please answer the questions specific. thank you!
A string is attached to the rim of a small hoop of radius r= 8.00×10−2 m and mass m = 0.180 kg and then wrapped several times around the rim. If the free end of the string is held in place and the hoop is released from rest and allowed to drop, as shown in the figure (Figure 1) , calculate the angular speed and the translational speed of the rotating hoop after it has descended h = 0.750 m...
A light string is wrapped around the outside of a 2.0-kg-wheel whose radius is 75 cm. The wheel has a frictionless axel that allows it to rotate but prevents its center of mass from moving. Assume the moment of inertia of the wheel is the same as that of a point particle of equal mass at the same radius from the axel. The string is then attached to a 3.0-kg hanging mass that is released from rest. While the mass...
A light stretchless string is wrapped around a wheel of mass M2.00 kg, radiu inertia-7AOMR The cylinder is released from rest from the lower edge of a table to wh attached, as shown bekow. The cylinder unwinds itself as it descends vertically, a) Find first aagebrais Sprssifor the magnituse of the final linear velocity preod to plug the eylinder after having descended a distance H-4.00 m numbers in to find a as shown below f the center of the from...
A thick walled cylinder has a light string wrapped around its outer radius and rotates about a horizontal axis. The string then goes vertically straight up and over a massive pulley that also rotates about a horizontal axis, and finally connects to a mass m = 0.900 kg on a rough incline (μk = 0.200) that is angled at 25.0° to the horizontal. When the system is released from rest the mass slides down the ramp a distance of 1.80...