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how did the distance of the sensor from the electromagnet affect the reading on the sensor?


A piano mover pushes a piano (m = 275 kg) with an applied horizontal of 1075 N. This causes the piano to accelerate, from rest, to a final velocity of 0.92 m/s over a time of 5.0 s. Calculate:

a) The acceleration of the piano.

b) The net force acting on the piano.

c) The normal force acting on the piano.

d) The coefficient of kinetic friction between the piano and the floor.


An office worker attempts to move a filing cabinet (m = 48 kg). The coefficient of static friction between the floor and the filing cabinet is 0.53.

a) Calculate the normal force acting on the filing cabinet.

b) Calculate the minimum horizontal force that the office worker must apply to the filing

cabinet to JUST move it.


A dielectric of dielectric constant 5.0 is filled in the gap between the plates of a capacitor.calculate the factor by which the capacitance is increased,if the dielectric is only sufficient to fill up 1/5 of the gap.


A non conducting solid sphere of radius 2.0m carrying net positive charge 20nC. Enclosed by a concentric non conducting thin spherical shell of radius 4.0m carrying net negative charge 25nC. Determine the electric fields at the distance of 1.0m,3.0m,and 10.0m respectively from the centre of the sphere


A car is towing a carriage along a straight horizontal road by means of a tow-bar. The mass of the car is 1400kg and the mass of the carriage is 700kg. The non_gravitational resistances to the motion of the car and the cartiage are respectively 630N and 280N.
Given that when the car and the carriage are moving at 6m/s , the engine is working at 14.28KW, find
(a) the acceleration of the car
(b) the tension in the tow-bar

Define electric displacement vector D vector and deduce Gauss's law for dielectrics


Using Maxwell's equation in vacuum, derive the wave equation for the x-component of the electric field vector associated with an electromagnetic wave


One end of a light inextensible string is fixed at a point A and a particle of mass mkg is attached to the other end B. When the particle moves in a horizontal circle of radius r below A with constant speed v m/s , the string is inclined at an angle u to the downward vertical. Show that v^2 = rgtanu.
A particle of mass mkg lies on a smooth plane inclined at an angle 30^o to the horizontal. The particle is attached to a light inextensible string which passes over a smooth pulley fixed at the top of the plane. Anothet particle of mass 3mkg is attached to the other end of the string and hangs freely. The system is released from rest with the string taught and the hanging part vertical. Find in terms of m and g,
(a) the acceleration of the system and the tension in the string
(b) the magnitude of the reaction force exerted by the string on the pulley.
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