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Consider a thin spherical shell of radius 14.5cm with a total charge of 2.5uC distributed uniformly on its surface.
1) Discover the electric field, in N/C, at a radius of 10.7cm from the center of the charge distribution.
2) Discover the electric field, in N/C, at a radius of 17.1cm from the center of the charge distribution.
A gymnast whose mass is 50.0 kg swings back and forth on a 4.0m long rope. What is her velocity at the bottom of the swing
A cannon is launched at an angle of 45.00 and the cannon ball lands 301 m away. What was the velocity of the cannon ball
A 15 ohm resistor has a voltage difference of 1 V across its leads. What is the power being dissipated in this resistor
A position vector in the first quadrant has an x component of 8 meter and a magnitude of 10 meter. Determine what is the value of its y-component
A mass on a spring with constant 3.63 N/m vibrates with position given by the equation x = (5.00 cm) cos(3.10t rad/s). What is the maximum rate of energy transformation
Two small beads having positive charges 2q and q are fixed at the opposite ends of a horizontal insulating rod, At what position is the third bead in equilibrium
During a lunar eclipse, the moon, earth, and sun all lie on the same line, with the Earth between the Moon and the sun. Calculate the force exerted on the Earth by the moon
A 28.2-cm-long uniformly charged rod is sealed in a container. The total electric flux leaving the container is 1.47 106 N m2/C. Determine the linear charge distribution on the rod.
A coil of 1800 turns has an induced voltage of 150 volt. Calculate the rate of flux change in Wb/s
A bucket of water of mass 15.3kg is suspended by a rope wrapped around a windlass, that is a solid cylinder with diameter 0.330m with mass 12.5kg . The cylinder pivots on a frictionless axle through its center.
A 50 kg child jumps into a small pool of water through a distance of 3 m and aquires 1000 J of kinetic energy. Assuming all of this energy goes into heating 10 kg of water in the pool, what is the change in temp of the water?
An initially empty beaker, in the shape of a cylinder by cross-sectional area A, is left out in the rain. The raindrops hit the beaker vertically downward with speed v. The rain continues at a constant rate so the height of the water in the beaker h(..
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