A 20.0 cm long section of wire is placed on top of a sensitive electronic scale. A second wire is suspended directly above and parallel to the first wire. The distance between the wires is2.00 cm. The wires are part of a continuous circuit with a current (I) flowing in both wires in opposite directions. When the current is off, the scale reads the mass of the segment of wire, when the
current is on, the scale reading increases by 5.00 mg. How much current is running through the wires? Consider the top wire to be infinitely long.
when current is off
W = M*g
when current is on W' = F + Mg
W' = (M + 0.005 )*g = Mg + 0.005*g
therfore
F = 0.005*g
but F = magnetic force experienced by wire =
uo*I*I*L/(2*pi*r)
uo*I*I*L/(2*pi*r) = 0.005*g
4*pi*10^-7*I^2*0.2/(2*pi*0.02) = 0.005*9.81
I = 156.6 A
A 20.0 cm long section of wire is placed on top of a sensitive electronic scale....
Two long, thin parallel wires are placed 12.0 cm apart, as shown below. Each wire carries a 28 A current, but the currents are flowing in opposite directions. Determine the magnetic field vector at the point P, which is 10.4 cm from one wire, and 6.0 cm from the other. Please help me find the magnitude and the direction (θ).
Problem 6 (10 points) Two infinitely long parallel wires are separated by a distance of 20 cm. if the wires carry current of 10A in opposite directions, calculate the force on the wires.
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Two parallel long (infinite for our purposes) wires are
suspended by a system of thin strings of length
L=3.2 cm each as illustrated in the figure below
showing the plane perpendicular to the wires. These wires are part
of the electric circuit and run the same (but unknown) current
I in the opposite directions. We treat the
current I algebraically assigning the positive
values to the current running out of the screen towards us (hence,
currents I and −I next...