A particle is located at each corner of an imaginary cube. Each edge of the cube is 0.528 m long, and each particle has a mass of 0.214 kg. What is the moment of inertia of these particles with respect to an axis that lies along one edge of the cube?
A particle is located at each corner of an imaginary cube. Each edge of the cube...
A particle with charge 4.70 AuC is located at the center of a cube of edge L = 0.100 m. In addition, six other identical charged particles having q --1.5 Â C are positioned symmetrically around Q as shown in the figure below. Determine the electric flux through one face of the cube. kN m2/C 2 19
Determine the moment of inertia of a uniform cube when the rotation axis is along an edge. Suppose its total mass is M=2.5kg, the edges are each 10.0 cm long, it begins at rest, and a constant force, F=4.0N is applied to the edge diagonally opposite the rotation axis. The moment arm and the force are at an angle of 60 degrees. What would its angular displacement from the start be when its angular velocity is 13 rad/s? Draw the...
Four particles at the corners of a square with a side length L=2.00m are connected by massless rods. The particle masses are m1= m4=4.00kg and m2= m3 = 16.0 kg. Pairs of particles with equal masses are located at opposite corners of the square. Find the moment of inertia of the system about the z-axis that passes through a corner of the square where the particle has a mass of m=16.00kg.
Four particles at the corners of a square with a side length L=4.00m are connected by massless rods. The particle masses are m1= m4=2.00kg and m2= m3 = 16.0 kg. Pairs of particles with equal masses are located at opposite corners of the square. Find the moment of inertia of the system about the z-axis that passes through a corner of the square where the particle has a mass of m=16.00kg.
Prob. 3 The system shown has 4 particles at the corners of a square of side connected by only tiwo slender bars that lie along the two diagonals of the square. Each particle and each bar has a mass m = 2 kg. Determine the mass, locate the center of mass G of the system, and determine its moment of inertia and radius of gyration about G. L = 600 mm. The particles are Prob. 3 The system shown has...
6. (BONUS) Two particles each with mass m = 0.4 kg, are fastened to each other, and to a rotation axis at 0, by the two thin rods, each of length d and mass M = 1.5 kg as shown below. The combination rotates around the rotation axis with angular speed w = 0.2 rad/s. The total moment of inertia of the system measured about O is 2.3 x 10-4 kg m?. (Hint: The moment of inertia of a thin...
Problem 9-43: Four particles at the corners of a square with a side length L-5.00m are connected by massless rods. The particle masses are m1= m4=5.00kg and m2= m3 particles with equal masses are located at opposite corners of the square. Find the moment of inertia of the system about the z-axis that passes through a corner of the square where the particle has a mass of m=15.00kg. 15.0 kg. Pairs of Tries 0/10 Submit Answer
011. Four particles with masses 4 kg, 6 kg, 4 kg, and 6 kg are connected by rigid rods of negligible mass as shown. The origin is centered on the mass in the lower left corner. The rectangle is 6 m wide and 5 m long. If the system rotates in the xy plane about the z axis (origin, O) with an angular speed of 5 rad/s, calculate the moment of inertia of the system about the z axis. 012. Find the...
Three small spherical masses are located in a plane at the positions shown below. 4 R 2 1 -1 -2 -3 -4 1 2 3 4 -5 -4 -3 -2 -1 X (m) The masses are Q 0.200 kg, R=0.300 kg, and S 0.400 kg. Calculate the moment of inertia (of the 3 masses) with respect to an àxis perpendicular to the xy plane and passing through x-0 and y-2. [Since the masses are of small size, you can neglect...
Three particles lie in the xy plane. Particle 1 has mass m1 = 6.7 kg and lies on the x-axis at x1 = 4.2 m, y1 = 0. Particle 2 has mass m2 = 5.1 kg and lies on the y-axis at x2 = 0, y2 = 2.8 m. Particle 3 has mass m3 = 3.7 kg and lies at the origin. What is the magnitude of the net gravitational force on particle 3?