A charge q=5.3\times10^{-9}~c is placed at the origin of a coordinate system and a second charge -4q' is placed on the axis at the location x 1m. Find the value of x (in meters) where electric potential vanishes?
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A charge q=5.3\times10^{-9}~c is placed at the origin of a coordinate system and a second charge -4q' is placed on the axis at the location x 1m. Find the value of x (in meters) where electric potential vanishes?
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- 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(a) The electric potential in a region is given by the equation V(x, y) = (1.00) xyz +2.00v. sin (3.00-x). What is the force on a 65.4 mC located at position (3.30 m, 4.21 m,-1.80 m)? Give your answer in vector component notation. (b) The electric potential in a region is given by the equation V(x, y, z) = (2.40)x²y + (1.5 V)e (1.002). What is the force on a 12.6 mC located at position (-1.30 m, 2.48 m,-2.10 m)? Give your answer in vector component notation.A rod of length L lies along the x axis with its left end at the origin. It has a nonuniform charge density ? = ?x, where ? is a positive constant. (a) What are the units of ?? (Use SI unit abbreviations as necessary.) (b) Calculate the electric potential at A. (Use any variable or symbol stated above along with the following as necessary: ke.)
- Three-point charges: Q = - 2 µC, Q, = 4 µC, and Q = – 2 µC 4 иС, апd Q, positioned in the A, B, and C corners of a square with length of 0.41m. Find: are (a) The electric intensity created by the Q, Q, and Qz in the fourth square corner D. 3. (b) The electric potential in point D (c) The work needed to move a point-charge Q = 1 °C from corner D to the center of the square.The electric potential is given by the following expression: V(x, y, z) = x²yz + 2y²z, where V is in volts. Determine the electric field (magnitude and direction) at point (1, 1, 2).In a certain region of space, the electric potential is V(z,9,2) = Czy – Ar + By %3D where A, B and C are positive constants. Calculate the r, y and z components of the electric fiekd.
- Five particles with equal negative charges 2q are placed symmetrically around a circle of radius R. Calculate the electric potential at the center of the circle.What is the magnitude of the electric field at the point (4.00 î - 9.00 ĵ + 3.90 k̂) m if the electric potential is given by V = 3.20xyz2, where V is in volts and x, y, and z are in meters?Please don't provide handwritten solution ..... The electric potential V(x, y, z) in a region of space is given by V(x, y, z) = V0(6x2 − 3y2 − z2), where V0 = 18.0 V and x, y, and z are measured in meters. Find the electric field at the point (1.40 m, 1.40 m, 0). (Express your answer in vector form.)
- The electric field in a region of space is described by E = <25.0x, 0,0> (N/C). An object moves from an initial lcoation on the y-axis at y = 0.750m to a final location on the x-axis at x = 1.250m. Calculate the change in electric potential.Two concentric spherical conductive shells of radii 5 cm and 10 cm are charged with 6 µC and 1 µC, respectively. What is the electric potential at r=0, r=7.5cm, and r=15cm? V1= Enter a number. ix V, V2= V, V2= V.V(x) The 10V А В DE 1V 0 1 2 3 4 5 6 (cm) graph shows the potential V as a function of position x. Please consider the electric fields in the five regions, A through E for the following questions. In which region does the direction of the electric field point left: Submit Answer Tries 0/2 The magnitude (i.e. absolute value) of the electric field in region A is: V/m Submit Answer Tries 0/2 The magnitude (i.e. absolute value) of the electric field in region B is: V/m