Q3) ) a coaxial cable of a=lmm b=4mm c=5mm ,if the current in the inner conductor is 1A along +z direction, find the current density at p=3mm and at p=6mm
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![Q3) ) a coaxial cable of a=1mm b=4mm c=5mm ,if the current in the
inner conductor is 1A along +z direction, find the current density at
p=3mm and at p=6mm](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc1e74361-0e78-4638-8671-5b87a5290641%2F8965b669-6df7-479f-b99c-4caafc9c16b1%2Fwfzsykk_processed.jpeg&w=3840&q=75)
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- Two parallel plates with an area of 3.0 cm2 are separated by a 2.5 mm thick dielectric with a constant of 4.70. If the potential difference between the plates is 120 V and the conduction current ic is 6.00 mA a) what is the charge (q) on each plate?1) so that the current varies by less than 10% as the load resistance (R) changes from 200 to 500N. The current must be at least 1.5 mA. For V = 10 Volts, find a resistance R which will meet these criteria. You want to make a current source from a battery (V) and resistor (R) R I V- RLIn a certain region of space, the current density is ] = C(x³î + y³ĵ + z³k), being the value of the constant "C" equal to 10-3, the coordinates x, y and z are in meters. I) II) III) Find the units of the constant C. How fast does the charge density "p" (in C/m³.s) change at the point P with coordinates equal to (2, -1, 4) m? Find the rate of change of the electric charge contained in a sphere of radius R=20 cm with center at the origin 0, for a given instant of time.
- 37.) 00-gauge copper wire has a diameter of 9.266 mm and a resistivity of 1.72 × 10-8 Ω⋅m. Calculate the power loss in a kilometer of such wire, in watts, when it carries 0.95 × 102 A .Ch. 26QUESTION 7 A copper wire has a circular cross section with a diameter of 8.11 mm. If the wire carries a current of 1.45 A, find the drift speed (in m/s) of electrons in the wire. (Take the density of mobile charge carriers in copper to be n = 1.10 × 1029 electrons/m³ and charge of electron to be q = 1.61 × 10-19 X C). Area of a circle = pir^2 Submit your answer in exponential form with two decimal places. You are required to show your work in the file you submit.