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Calculate the pressure of 5.00 mol of an ideal gas which is contained in a rigid container if at the same temperature 2.00 mol of gas would generate 5.0 atm of pressure in this same container.
A passenger in a roller coaster ride experienced weightless when s/he was at the top of the loop. If the loop has radius 16.0 m, what is the linear speed at the top
A 1.4kg block and a 2.7kg block are attached to opposite ends of a light rope. what is the acceleration of the lighter block
When rebuilding her car's engine, a physics major must exert 250 N of force to insert a dry steel piston into a steel cylinder at a constant velocity. What is the normal force between the piston and cylinder
A 50kg mass is tied to a massless rope wrapped around a solid cylindrical drum, mounted on a frictionless horizontal axle. Find the drum's mass
A satellite is in a circular orbit very close to the surface of a spherical planet. The period of the orbit is 2.50 hours. What is the density of the planet? Assume that the planet has a uniform density.
A string oscillates according to the equation below. y = (0.30 cm) sin[(?/3 cm-1)x] cos[(20? s-1)t] , What is the distance between nodes
A potential difference is applied between the electrodes in a gas discharge tube. What is the current in the tube
Consider a series RLC circuit. The applied voltage has a maximum value of 130 V and oscillates at a frequency of 60 Hz. Determine the value of the inductance such that the voltage across the capacitor
A uniform rod of mass 4.2 kg and a length of 1.0 m is hinged to a wall at the left end and held in a horizontal position by a taut string. find the resulting angular acceleration of the rod
Parallel light from a distant object strikes the large mirror in the figure and is reflected by the small mirror that is 2.528 m from the large mirror, What is the radius of curvature of the smaller mirror
A 1400kg elevator accelerates upward at 1.30m/s2 for 11.0m , starting from rest. How much work does gravity do on the elevator
A cylinder with Radius R and mass M has a density that increases linearly with distance r from the cylinder axis, p = ar. Calculate the moment of inertia of the cylinder about a longitudinal axis through its center in terms of M and R
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