Determine the electric field intensity at the origin due to an infinite line charge parallel to the z-axis located at x=3, y=4. The line charge density is 3.30nC/m. All distances are in meters.

A point charge q1 = 8.0 nC is at the origin and another point charge q2 = 12.0 nC is on the x-axis at X = 4.0 m. Find the electric field at (x=0 , y=3.0 m). Express oll numerical values in three significant figures. Calculate the electric field component due to each point charge. Fill out the table below. Express all numerical values in three significant figures. Do not forget to include the sign if the value is negative. E, (N/c) E, (N/c) electric field due to charge 1 E1 electric field due to charge 2 E2 net electric field From the components of the net electric field, we can calculate its magnitude using Pythagorean theorem. Thus the value of the net electric field magnitude is N/c

At distance 7.36 meter away from an infinite line of charge, an electric field is measured to have a magnitude of 6.77 x109N/C . Determine the charge density of the line charge.

Point P sets above an infinite line of charge 2 m in the positive z direction. The line of charge itself has a charge density ? of -5.0 x 10⁶ C/m. What is the magnitude of the electric field at point P?

A 27 nC charge generates an electric field within an isolated chamber. At a point a distance d  meters away from the charge, the electric field is measured to be 4 N/C. Determine d in meters. Use k=9 x109  for the electric constant.

Two homogeneous rods with a length of 5 cm each are positioned as in Fig. a. Determine the magnitude and direction of the electric field vector at point P on the coordinates (5.0) cm, if the unit charge density is λ = 2.10-9 C / m! b. If an electron is placed at point P, what is the electric force that is experienced by the electron?

The electric field due to a uniformly charged ring of radius R and total charge Q > 0 above its center. A small test charge q < 0 is released from z = ∞ with zero initial speed. The moment the test charge passes the center point, the radius of the circular ring is halved and its charge is doubled. What is the maximum distance that the test charge can move along the z-axis?

There is an infınitely long thin wire with a uniform linear charge density and no other nearby charges. 8.0 meters away from the wire, the electric field is 2,562 N/C directed towards the wire. What is the linear charge density of the wire in microcoulombs per meter?

A point charge q1=8.0nC  is at the origin and another point charge q2=12.0nC  is on the x-axis at x=4.0m. Find the electric field at (x=0, y=3.0m).  Express all numerical values in three significant figures. Calculate the electric field component due to each point charge. Fill out the table below. Express all numerical values in three significant figures.  Do not forget to include the sign if the value is negative.

Point charge A is on the x-axis at x = -3.00 cm. At x = 1.00 cm on the x-axis its electric field is 2900 N/C. Point charge B is also on the x-axis, at x = 5.00 cm. The absolute magnitude of charge B is twice that of A. Find the magnitude and direction of the total electric field at the origin if both A and B are positive. Express your answer in newtons per coulomb. Enter positive value if the field points in +x-direction and negative value if the field points in -x-direction. Vα ΑΣΦ ? Ez = N/C Find the magnitude and direction of the total electric field at the origin if both A and B are negative. Express your answer in newtons per coulomb. Enter positive value if the field points in +x-direction and negative value if the field points in -x-direction. Πνα ΑΣΦ ? Ex = N/C Find the magnitude and direction of the total electric field at the origin if A is positive and B is negative. Express your answer in newtons per coulomb. Enter positive value if the field points in +x-direction and…