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Find the current flowing in the 5Ω resistor of the circuit shown in Figure using
(a) Kirchhoff's laws,
(b) the superposition theorem,
(c) Thévenin's theorem,
(d) Norton's theorem.
Illustrate that the same answer results from each method.
Find also the current flowing in each of the other two branches of the circuit.
A sled and its rider are perched at the top o a hill that is 35 m tall. If the gravitational potential energy is 3.0 x 10 4 J. What is the weight of the sled and rider?
After the parallel algorithm has been written as well as executed performance of both algorithms is one of other main concerns. In order to examine performance of algorithms there
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Q. A managing wire of length 2m has a diameter of 0.4 mm with a resistance of 70 ohm. Find its resistivity. ρ = ( P X πr 2 ) / L = ( 70 X 22 X 2 X 10 -4 X 2
Regard as a volume of space in which the electric potential is 125,000 volts (at every point in the volume of space) and what is the electric field in that region of space? Ans
example of rigid body
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A filter of the form G ( z ) = z 2 /( z - p )( z - p ) with p = re 4ω n will be studied. With r = 0 . 95 and ω n = Π/10 , plot the time response to
It is the product of either change in an electric dipole with the distance separating them.
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