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 rod
b. Find the electric field E at point R, a distance y above of the rod
c. In parts (a) and (b), what does your result reduce to as x or y becomes much larger than a?
Electric charge is distributed uniformly along a thin rod of length a, with total charge Q. Take the potential to be zero at infinity.
1. Electric charge is distributed uniformly along a R thin rod of length a, with total charge Q. Take the у potential to be zero at infinity e a. Find the electric field Ē at point P, a distance x to the right of the rod (10 pts) b. Find the electric field Ē at point R, a distance y above of the rod (10 pts) c. In parts (a) and (b), what does your result reduce to as x...
Problem 2 Electric charge is distributed uniformly along a thin rod of length a. with total charge Q. Find the E field at P a) If Q is concentrated at the center of the rod. b) If Q uniformly distributed along the road. c)Suppose that the road is infinity long and point P is at the middle of the road at distance b above the road, what will be the E field at point P?
Problem 2 Electric charge is distributed uniformly along a thin rod of length a, with total charge Q. Find the E field at P. a) If Q is concentrated at the center of the rod. b) If Q uniformly distributed along the road. c)Suppose that the road is infinity long and point P is at the middle of the road at distance b above the road, what will be the E field at point P? 0
L= 21[mm]; r=24[mm] A total charge of+Q [fC] is uniformly distributed along the length of a rod of length L [mm] (Fig. H2.1). Determine the electric field and the electric potential at point P, a distance r [mm] from one end of the rod as shown element dr Fig. H2.1 A total charge of+Q [fC] is uniformly distributed along the length of a rod of length L [mm] (Fig. H2.1). Determine the electric field and the electric potential at point...
Charge Q is uniformly distributed along a thin, flexible rod of length L. The rod is then bent into the semicircle shown in the figure (Figure 1).Part A Find an expression for the electric field E at the center of the semicircle. Part BEvaluate the field strength if L = 16 cm and Q = 38 nC
Potential of a Finite RodA finite rod of length L has total charge q, distributed uniformly along its length. The rod lies on the x-axis and is centered at the origin. Thus one endpoint is located at (-L/2,0), and the other is located at (L/2,0). Define the electric potential to be zero at an infinite distance away from the rod. Throughout this problem, you may use the constant k in place of the expression .a) What is VA, the electric potential...
A thin rod of uniformly distributed total charge Q lies along the x-axis, from x = 0 to x = a. What is the y-component of the electric field at a distance y along the y-axis (where y is not equals to 0)? Show all your workings from first principles
A total charge q is distributed uniformly along a thin, straight rod of length L see below Assume q is positive. For the magnitudes, use any variable or symbol stated above along with the following as necessary: a and ε0.) What is the electric field at P1? What is the electric field at P2?
+3.20 nC of charge is uniformly distributed along the top half of a thin rod of total length L = 3.40 cm, while -3.20 nC of charge is uniformly distributed along the bottom half of the rod, as shown in the figure, what is the magnitude of the electric field at the dot, a distance r= 20.0 cm from the centre of the rod?
Charge Q is uniformly distributed along a thin, flexible rod of length L. The rod is then bent into the semicircle shown in the figure (Figure 1).Part AFind an expression for the electric field \(\vec{E}\) at the center of the semicircle. Hint: A small piece of arc length \(\Delta s\) spans a small angle \(\Delta \theta=\Delta s / R,\) where R is the radius.Express your answer in terms of the variables Q, L, unit vectors \(\hat{i}, \hat{j},\) and appropriate constants.Part BEvaluate the field...