5. (100 points) A very thin plastic rod of length L is rubbed with cloth and...
A very thin plastic rod of length L is rubbed with cloth and becomes uniformly charged with a total positive charge Q. In this problem you will be asked to calculate the electric field a distance d from the top of the rod and on axis with the rod at observation location “∗” as indicated in the diagram.C. Integrate over the charge distribution to determine the electric field vector at the observation location. Your answer should only contain the given...
A thin plastic rod of length 2.8 m is rubbed all over with wool, and acquires a charge of 54 nC, distributed uniformly over its surface. Calculate the magnitude of the electric field due to the rod at a location 13 cm from the midpoint of the rod. Do the calculation two ways, first using the exact formula for a rod of any length, and second using the approximate formula for a long rod. (a) exact formula E = N/C (b)...
A thin plastic rod of length 2.7 m is rubbed all over with wool, and acquires a charge of 72 nC, distributed uniformly over its surface. Calculate the magnitude of the electric field due to the rod at a location 12 cm from the midpoint of the rod. Do the calculation two ways, first using the exact formula for a rod of any length, and second using the approximate formula for a long rod. (a) exact formula E _ |17378.31...
A very thin plastic rod is bent into a nearly complete circle with a radius of R-5 cm. There is a gap between the ends of width D 2 cm. A positive charge of Q-1 nC is uniformly spread over the length of the rod. What is the magnitude and direction of the electric field at the center of the circle?
2 Charged Loop A very thin plastic rod is bent into a nearly complete circle with a radius of R-5 cm. There is a gap between the ends of width D 2 cm. A positive charge of Q-1 nC is uniformly spread over the length of the rod. What is the magnitude and direction of the electric field at the center of the circle?
penu oT 2 Charged Loop A very thin plastic rod is bent into a nearly complete circle with a radius of R-5 cm. There is a gap between the ends of width D- 2 cm. A positive charge of Q 1 nC is uniformly spread over the length of the rod. What is the magnitude and direction of the electric field at the center of the circle?
A thin rod lies on the x-asix with one end at -A and the other end at A, as shown in the diagram. A charge of -Q is spread uniformly over the surface of the rod. We want to set up an integral to find the electric field at location <0, y, 0> due to the rod. Following the procedure discussed in the textbook, we have cut up the rod into small segments, each of which can be considered as...
A uniformly charged rod of length L=1.6 m lies along the x-axis with its right end at the origin. The rod has a total charge of Q = 2.6 uC. A point P is located on the x-axis a distance a = 1.2 m to the right of the origin.Part (a) Consider a thin slice of the rod of thickness dr located a distance x away from the origin, what is the direction of the electric field t point P due...
A very thin uniformly charged plastic rod with total charge radius r and placed in the second quadrant, with its center at the origin. An identical rod (except with charge + Q) continues the circle as shown in the figure, to form a half circle centered at the origin. Find the electric field vector E at the origin, writing it in component form. Can anyone answer this question? Will give thump up :) 3) A very thin uniformly charged plastic...
Electric charge is distributed uniformly along a thin rod of length a, with total charge Q. Take the potential to be zero at infinity.a. Find the electric field E at point P, a distance x to the right of the rodb. Find the electric field E at point R, a distance y above of the rodc. In parts (a) and (b), what does your result reduce to as x or y becomes much larger than a?