The electric potential in a certain region of space depends only onthe x-coordinate in the following way:V(x) = 4x? + 2x + sin(x)(In the equation above, the voltage V comes out in volts if x is in meters.)What is the x-component of the electric field at the point r = 0?None of these is correct.O +6 voltsO -6 volts+2 volts+3 voltsO O volts+8 voltsO -8 volts-2 volts-3 voltsO +11 volts-11 volts Consider again the same electric field diagram. (Note: Any line ororientation that looks close to vertical is indeed vertical; any line ororientation that looks close to horizontal is indeed horizontal.)A positive point charge is moved by an external force (e.g., a hand)between two of the labeled points. The speed of the object isconstant as it happens, and the external force does zero work.Which of the following best describes the two points?O The particle is moved between points A and B.The particle is moved between points C and D.O The particle is moved between points A and C.The particle is moved between points B and D.O The particle is moved between points A and D.

The electric potential in a certain region of space depends only on the x-coordinate in the following way: V(x) = 4x? + 2x + sin(x) (In the equation above, the voltage V comes out in volts if x is in meters.) What is the x-component of the electric field at the point r = 0? None of these is correct. O +6 volts O -6 volts 2 volte

The electric potential in a certain region of space depends only on the x-coordinate in the following way: V(x) = 4x? + 2x + sin(x) (In the equation above, the voltage V comes out in volts if x is in meters.) What is the x-component of the electric field at the point r = 0? None of these is correct. O +6 volts O -6 volts 2 volte

University Physics Volume 2

18th Edition

ISBN:9781938168161

Author:OpenStax

Publisher:OpenStax

Chapter5: Electric Charges And Fields

Section: Chapter Questions

Problem 99P: A particle of mass m and charge q moves along a straight line away from a fixed particle of charge...

See similar textbooks

Similar questions

A charge Q is fixed at the origin and a second charge q moves along the x-axis, as shown below. How much work is done on q by the electric force q moves from x1 to x2 ?
A particle of mass m and charge q moves along a straight line away from a fixed particle of charge Q. When the distance between the two particles is r0 , q is moving with a speed v0 . (a) Use the work-energy theorem to calculate the maximum separation of the charges. (b) What do you have to assume about v0 to make this calculation? (c) What is the minimum value of v0 such that q escapes from Q?
A semicircular loop of radius a carries positive charge Q distributed uniformly over its length. Find the electric field at the center of the loop. (Hint: Divide the loop into charge elements dq as shown in the figure, and write dq in terms of the angle dθ. Then integrate over θ) This problem shows a half circle loop with a point (P) where the center would be if it was a full circle. Please explain thoroughly, I am quite confused as for how solve this.
Compute for the work done, in millijoules, in moving a 8-nC charge from A(0, 0, 1) m to B(0, 0, 7) m against the electric field due to a ring charge of radius 9 m on the plane z = 0 centered at the origin. The ring has a total charge of 8 mC.
can you please solve this question, thanks. Eight 25 nC point charges in free space are located symmetrically on a circle of radius 0.2 m Centered at the origin in the z=0 plane. (a) At what point on the z-axis is E a maximum? (b) What is Emax?
Compute for the work done, in millijoules, in moving a 3-nC charge from A(4, 0, 0) m to B(4, 0, 0) m against the electric field due to a disk charge of radius 2 m on the plane x = 0 centered at the origin. The disk has a total charge of 9 mC.
How can you find the electric field at point X? And How much work would be required to move a positive test charge of 2?
Two equal disks of external radius R and internal radius R / 2 are loaded with positive and uniform charge distributions σ. The discs lie in parallel planes separated by a distance R, but with their centers located on the same axis, as shown in figure 2. Take this axis as Z, and as the origin of coordinates or the midpoint between the rings. 3. Determine the work that must be done to bring a point charge q from the infinity to point O.
A thin semicircle of radius R is uniformly charged with a linear density of + T. Determine the strength of the electrostatic field E and its potential φ at the center of curvature of the half-ring. Indicate the direction of the electric field at this point.
Consider a ring of radius R with the total charge Q spread uniformly over its perimeter. What is the potential difference between the point at the center of the ring and a point on its axis a distance 9R from the center? (Use any variable or symbol stated above along with the following as necessary: ke.)
Consider the arrangement of three point charges in a right triangle shown in the figure, which have charges q1=7.5 uC, q2=-63 uC, and q3=15uC. The distance between q1 and q2 is 35cm and the distance between q2 and q3 is 66cm. a. How much potential energy, in joules, is stored in this configuration of charges? b. Now assume that q1 and q2 are fixed in space at the locations indicated, and q3 is brought into it's position from infinity. What is the change in potential energy of the system, in jouless, during this process?
Consider a charge +q in a uniform electric field E. Work is exerted to move the particle a distance s in a direction pointing opposite to the electric field. By how much has the particle’s potential changed? A) Ed/q B)E/s C)Eqs D)Es E)none of the above