Sakai @ PC: Gateway: Welcome Google Slides Rotational Motion and Oscillations - EPS 101, section o...
part c=d How much force must you and your friend each apply to the free end of the door on the same side and perpendicular to the plane of the door in order to produce the same torque as that produced by both of you in part (a) above? N (d) What is the angular acceleration of the door? rad/s2 A heavy swing door has a mass of m = 7,500 kg, a width W = 1.9 m, and a...
Q5 Thanks in advance. I will rate up the correct answer, and down the wrong one. A heavy swing door has a mass of m = 4,000 kg, a width w = 1.0 m, and a height H = 2.7 m. The door swings about a vertical axis passing through its center. The moment of inertia of this door about the vertical axis of rotation is given by I = 1/12 mw^2. (a) You stand on one side and push...
can someone answer all parts and show how you did it? Thank you!! no extra info needed . mn A heavy swing door has a mass of m 3,000 kg, a width W 1.7 m, and a height door about the vertical axis of rotation is given by T m w . F-9.0 N. Your friend pushes on the other outer edge of the (a) You stand on one side and puth at the outer edge of the door and...
1. Find angular speed of door after collision 2. What is the change in kinetic friction? A 1.5m wide door (mass 15kg) is hinged at one side so that it can rotate without friction about a vertical axis. It is unlatched. A police officer fires a bullet with a mass of 10g and a speed of 400m/s into the exact center of the door, in a direction perpendicular to the plane of the door. Find the angular speed of the...
A uniform door initially at rest has a width W = 1.5m and mass M= 20 kg. The door is hinged on one side and can freely rotate about the hinges without friction. A policeman fires a bullet, m, = 15 g into the door at a speed v. = 500m/s. The bullet takes a horizontal path and strikes the door in a perpendicular direction at the exact center. The moment of inertia of the door about an axis passing...
A door shown in the figure) undergoes rotational motions about the vertical axis. The governing equation of rotational motion is given by Jyö + C70 + k 0 = 0 where Jo is the moment of inertia of the door, Ct is the rotational viscous damping and kt is the rotational stiffness of the door hinge. Assume that the door is 0.8 m wide (L = 0.8 m) and has a mass m of 15 kg. The moment of inertia...
Problem 1 (5 pt.) In the last class, we will consider the gyroscopie motion of a heavy symmetrical top whose lowest point is fixed. The effective potential energy of the top is given by + mgl cos ?, where M, is the constant angular momentum component along the vertical Z axis (fixed), Ms is the constant angular momentum component along the zs axis (the moving axis of symmetry of the top), i is the principal moment of inertia about the...
This is the diagram that was provided. 3. It can be shown that the rotational inertia (moment of inertia) for a uniform rod about an axis that's perpendicular to the rod and passes through one of its ends is: Where M is the rod's total mass and L is its total length. (a) (10 points) Use the Parallel Axis Theorem to find the moment of inertia of a uniform rod about an axis that's perpendicular to the rod and passes...
2. Naruto's whack-a-smacker ninja-tool consists of a 3.42 kg copper ball of 9 cm diameter and a 4.1 kg steel ball of 10 cm diameter, rigidly joined by a 1.0 kg steel rod, 30 cm long. (a) Find the moment of inertia of this tool with respect to an axis that is perpendicular to the connecting rod and passes through its centre. Ignore the fact that the rod has finite diameter (here: 1.3 cm) and treat it as infinitely thin...
PART A PART B PART C Q14 (10 points): If the rotational inertia about an axis through the midpoint of one end of the slab, axis 1 in the below figure, is 4.7x104 kg.m2, what is its rotational inertia about the axis through its center of mass, axis 2? Mass of the slab is 0.16 kg. (Hint: Use parallel-axis theorem.) Answer: I-3.26x I0 kgm2 a 2 cm -бст Q19 (10 points): A square slab of 0.4 m on each side...