Find the electric field with a constant linear charge density, infinite length, a distance from a linear plus charge.
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Find the electric field with a constant linear charge density, infinite length, a distance from a linear plus charge.
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- An infinite line charge of uniform linear charge density λ = -3.9 C/m lies parallel to the y axis at x = 0 m. A point charge of 3.5 µC is located at x = 1.0 m, y = 2.0 m. Find the x component of the electric field at x = 2.0 m, y = 1.5 m.Problem 13: another point charge, of 70.8nC, is placed on the y-axis, at y There is a point in the x-y-plane where the total electric field, E, produced by these two point charges vanishes, i.e., a point where |E| point charge of –35.4nC is placed on the y-axis, at y = 36.00cm. 12.00cm, and = 0. Find the x- and y-coordinate of that point in the x-y-plane ( -7.88cm, (A) (x, y) (B) (x, y) (C) (x, y) = ( +21.94cm, (D) (x, y) = ( +127.94cm ) -7.88cm ) 0, -45.94cm ) 0, +21.94cm ) (E) (x, y) 0, -45.94cm ) |3DConsider the semicircular ring of charge shown in the figure. The total charge of the ring is 1.6 u and the radius of the ring is 0.75 m. Q What is the magnitude of the electric field, in newtons per coulomb, at point P, in the center of the semicircle? E=
- There is a 11.3pC point charge. What is the magnitude of the electric field (in N/C) 64.8mm away from this charge?A positively charged line with linear charge density λ is pictured along the x-axis with length L. Starting with the differential form of Coulomb’s Law () derive an equation for the electric field at point P at (x=a, y=0) k, a, L, and λ.Assume you have a line of positive charge with a linear charge density of 10.0 µC/m. Assume that this line of charge is infinitely long and lies on the z-axis (which is perpendicular to both the x- and y-axes). a) Find the strength and direction of the electric field associated with this line of charge at (0.5 m, 0 m, 0 m) The strength of the field at the stated point is N/C and the direction of the field at the stated point is O-x O+x O-y O+y O-z O+z b) Find the strength and direction of the electric field associated with this line of charge at (0 m, 0.5 m, 5 m) The strength of the field at the stated point is N/C and the direction of the field at the stated point is O-x O+x O-y O+y O-z O+z c) Find the strength and direction of the electric field associated with this line of charge at (2.0 m, 0 m, Om) The strength of the field at the stated point is N/C and the direction of the field at the stated point is O-x O+x O-y O+y O-z O+z
- A charge distribution creates the following electric field throughout all space: E(r, 0, q) = (3/r) (r hat) + 2 sin cos sin 0(theta hat) + sin cos p (phi hat). Given this electric field, calculate the charge density at location (r, 0, p) = (ab.c).Charge of uniform surface density 8.00 nC/m2 is distributed over an entire xy plane; charge of uniform surface density 3.00 nC/m2 is distributed over the parallel plane defined by z = 2.00 m. Determine the magnitude of the electric field at any point having a z coordinate of (a) 1.00 m and (b) 3.00 m.A point charge of 6.0 nC is placed at the center of a hollow spherical conductor (inner radius = 1.0 cm, outer radius = 2.0 cm) which has a net charge of -4.0 nC. Determine the resulting charge density on the inner surface of the conducting sphere.
- A charge of Q is distributed as a quarter circle of a radius R. Lambda(theta)= lambda 0 sin theta provides the linear charge density where theta = 0 degrees along the positive x-axis. How would you find the constant of lambda in terms of Q and R, and what would the magnitude of the electric field be equal to at the center point?l y d x A line charge of charge density, p = 0.0001 C/m is of length, 1=2.5 m. Find the electric field component Ę at the point, d=5 m away from one end as shown in the figure above. Answer: Ey = 4.5 × 10 V/mPlease Asap