Еход In an Oxy plane, we for Charge + 1.μC at the charge a Particle A with a Particle B with origin +2μC at (x = 4m, yzom), a particle c with charge -3μ6 at (x = 4m, y=3m) and a Particle & with charge - teμe at (x=0m, y z 3m). Determine the electric potential at the location, where particle D os y DQ found. A① BD 3m ' 1 B 2 3
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- What is the net electric potential at point P due to the four particles if V = 0 at infinity, q = 7.00 fC, and d = 4.00 cm? +q +q -9A rod of length L = 0.65 m is placed along the x-axis with its center at the origin. The rod has a non-uniform linear charge density of λ = k|x| C/m, where k = 5.15E-12 C/m2 is a constant factor. What is the value of the potential at the point (0, yob) in volts if yob = 4.5 m?A –7 μC charge is located at (x, y) = (0.00, 0.00) m and a +3 μC charge islocated at (x, y) = (0.00, -2.00) m. a.) Find the electric potential at a point P, which is located at (x, y) = (2.00, 0.00) m.b.) What is the electric field at P?c.) A –2.00 μC particle of mass 3 x 10-10 kg is taken from infinity to point P. What isits electrical potential energy?d.) The particle in c.) is released from rest at P and allowed to move away from theother two charges under the influence of the electrostatic force. When it is very faraway, what is its speed?
- What is the potential at point P?A solid sphere of radius a=7 cm and dielectric constant ɛ=3.8 has a uniform volume charge Por density of po-29 nC/m2. The electric field is given by E(r) = Poa³ r>a The potential at the center of the sphere is. O a. 45.46 V O b. 60.62 V O c. 6.06 V O d. 30.31 V O e. 15.15 V O f.4.55 Vtion A1 The electric potential V(x) for a planar charge distribution is as follows: (= (1 + 2)² =a a V(x) = where Vo is the potential at the origin and a is a distance. Derive an expression for the corre- sponding electric field Ē(x).