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Two infinitely long coaxial cylindrical surfaces, having cylindrical radii a and b respectively, where a < b, carry surface charge densities rsa and rsb respectively. (a) Find E everywhere (i.e., this means using Gauss's Law to obtain three algebraic expressions for E that can be used when the radius is less than the inner cylinder, or is between the two, or is outside the larger cylinder), and (b) What must be the relation between a and b in order that E = 0 at any point outside the larger cylinder of the two?
an automobile with a mass of 1000kg including passengers settles 1.0cm closer to thenbspground for every 100kg of
A 1.7m -long barbell has a 21kg weight on its left end and a 32kg weight on its right end. What is the torque due to gravity about the left end of the bar
An inventor designs an ice boat that is propelled by pumping a jet of water directly out the rear in a direction parallel to the ice. What is the velocity of the ice boat when the water is gone
A 66-kg man standing on a scale in an elevator notes that as the elevator rises, What is the acceleration of the elevator
A ball is thrown upward from a platform 4.6 m high with a speed of 16 m/s, What is the magnitude of its velocity when it hits the ground
An infinite line of charge has linear charge density 5.50x 10-12 C/m. A proton (mass 1.67x 10-27 kg, charge +1.60 10-19 C) is 18.0 cm from line and moving directly toward the line at 1.20 x10^3 m/s. How close does the proton get to the line of char..
displacement vector a points due east and has a magnitude of 3.22 km. displacement vector b points due north and has a
If this amount were shaped into a cube, what would be the length of one edge of that cube (in meters)
The coefficient of kinetic friction
1 although all atoms have moving electric charges not all materials are magnetic for example copper or wood are not
how can you tell if there is a difference of potential between two points? urgent? b is work required to move a charge
It takes a minimum distance of 48.96 m to stop a car moving at 12.0 m/s by applying the brakes (without locking the wheels). find the minimum stopping distance
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