It is shown in Example 24.7 that the potential at a point P a distance a above one end of a uniformly charged rod of length ℓ lying along the x axis is V = k e Q l ln ( l + a 2 + l 2 a ) Use this result to derive an expression for the y component of the electric field at P .
It is shown in Example 24.7 that the potential at a point P a distance a above one end of a uniformly charged rod of length ℓ lying along the x axis is V = k e Q l ln ( l + a 2 + l 2 a ) Use this result to derive an expression for the y component of the electric field at P .
It is shown in Example 24.7 that the potential at a point P a distance a above one end of a uniformly charged rod of length ℓ lying along the x axis is
V
=
k
e
Q
l
ln
(
l
+
a
2
+
l
2
a
)
Use this result to derive an expression for the y component of the electric field at P.
Car A starts from rest at t = 0 and travels along a straight road with a constant acceleration of 6 ft/s^2 until it reaches a speed of 60ft/s. Afterwards it maintains the speed. Also, when t = 0, car B located 6000 ft down the road is traveling towards A at a constant speed of 80 ft/s. Determine the distance traveled by Car A when they pass each other.Write the solution using pen and draw the graph if needed.
In the given circuit the charge on the plates of 1 μF capacitor, when 100 V battery is connected to the terminals
A and B, will be
2 μF
A
1 µF
B
3 µF
The velocity of a particle moves along the x-axis and is given by the equation ds/dt = 40 - 3t^2 m/s. Calculate the acceleration at time t=2 s and t=4 s. Calculate also the total displacement at the given interval. Assume at t=0 s=5m.Write the solution using pen and draw the graph if needed.
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