a) To determine the work done, one can always just simply multiply force time distance.
True
False
b) A conductor in electrostatic equilibrium must be entirely at the same potential.
True
False
c) The electric field
is always tangent to an equipotential surface.
is always perpendicular to an equipotential surface.
makes an angle to an equipotential surface that depends on the amount of charge.
always bisects an equipotential surface.
d) The electron-volt is an alternative unit for
electric potential.
electric current.
electric potential energy
electric charge
a) To determine the work done, one can always just simply multiply force time distance. True...
11. Electric field (E) at the surface of a conductor is (b) 2o/ (c)の200 (d) None Electric potential (V) varies the distance (r)as 12. (c) 2r (d) None 13. The electric potential energy (U) for two point charges q and qoat a separation 'r' is (b) 4째 (qquw) c) (1/4n(qa) (d) None 14. Electric potential difference between two potential points (V-V) is e)E cose dl (h) None 15. 2 X electron volt (eV) is measured as (a) 4.8 x 1019J...
I pts Select all statements that are true about electric potential (voltage). it's a vector it depends on the source and not a subject or test charge it can be positive, negative, or zero D only changes in the electric potential are physically meaningful O it is equal to the electric potential energy a conductor in electrostatic equilibrium has the same voltage throughout the interior and surface D it always increases as you move away from any charged object
(a) We have said that Gauss’s law is always true, but only useful for calculating the electric field created by source charge distributions that are spheres, infinite straight cylinders, and infinite flat sheets, and even those cases have additional restrictions. Explain why we are limited to those distributions. Discuss what additional restrictions apply. For example, can we use Gauss’s law to find the field of a sphere whose density depends on distance r from the center? Can we do it...
What is the difference in between conductor and insulators? Write with necessany figures and examples of electrostatic charging by Induction? What is conservation of Charge? 1. Problem-1: Find the charge (Q) of a system having 1000 electrons? Explain the electric field produced due to a positive and negative point charges separately with necessary figures? 2. Problem-2: Calculate the electricfield (E) at a field point of 0.2 μm from a point charge q 10 pC? 3. What is electric dipole moment?...
What is the difference in between conductor and insulators? Write with necessany figures and examples of electrostatic charging by Induction? What is conservation of Charge? 1. Problem-1: Find the charge (Q) of a system having 1000 electrons? Explain the electric field produced due to a positive and negative point charges separately with necessary figures? 2. Problem-2: Calculate the electricfield (E) at a field point of 0.2 μm from a point charge q 10 pC? 3. What is electric dipole moment?...
Questions 6 and 7 are based on the following arrangement of charges: 8 + 6. Rank the electric potential energy that each one of the arrangements have, from more positive to more negative. a. U.(A)>U (B) >U,(C)>U,(D) b. U (4)<U.(B)<U,(C)<U,(D) c. U.(A) >U,(B)-U.C)>U,(D) d. U.(A)=U (D) > U.(C)=U (B) 7. Rank the electric potential at the center of every triangle, from more positive to more negative. a. V(4) > V(B) > V(C) (D) b. P(1) V(B) V(C) <V(D) c. (A)...
when the distance between two charges is doubled the electric force
between the charges is: PLEASE ANSWER ALL!!!
I TIL LIL UISLAnce between two charges is doubled, the electric force between the charges is: (a) quadrupled, (b) doubled, (c) halved (d) reduced by one-quarter. 2. A total distance traveled by an object in one complete cycle of a simple harmonic motion is_ _times the amplitude. (a) one, (b) two(@) four, (d) half. 3. The electric field at the surface of...
Consider a cylindrical capacitor like that shown in Fig. 24.6. Let d = rb − ra be the spacing between the inner and outer conductors. (a) Let the radii of the two conductors be only slightly different, so that d << ra. Show that the result derived in Example 24.4 (Section 24.1) for the capacitance of a cylindrical capacitor then reduces to Eq. (24.2), the equation for the capacitance of a parallel-plate capacitor, with A being the surface area of...