Chapter 23: Q. 34 - Excercises And Problems (page 654)

An ammonia moleculeNH3 has a permanent electric dipole moment5.0×1030Cm. A proton is 2.0nm from the molecule in the plane that bisects the dipole. What is the electric force of the molecule on the proton?

Short Answer

Expert verified

The molecule proton on electric force isE=5.625×106N/C.

Step by step solution

01

Step: 1 Electric field:

The energy generated by a given positive ion put at a location in the field is related to the intensity of the electric field at that point.

The fundamental expression is as follows:

E=Fq

02

Step: 2 Electric dipole:

The electric dipole in field as

E=p4πε0r3

The dipole moment is p, the distance between the dipole and the charge is r, and the permittivity of empty space is ε0.

03

Step: 3 Substituting:

Putting values in above equation,we get

E=p4πε0r3

role="math" localid="1651406439589" E=9×109C2/Nm25.0×1030Cm2.0×109m3

E=5.625×106N/C.

04

Step: 4 Finding force:

The electric force of a molecular on a proton is computed using the induced electromagnetic and force relationship.

The equation as

E=Fq

F=EqF=5.625×106N/C1.6×1019CF=9×1013N

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Most popular questions from this chapter

You have a summer intern position with a company that designs and builds nanomachines. An engineer with the company is designing a microscopic oscillator to help keep time, and you’ve been assigned to help him analyze the design. He wants to place a negative charge at the center of a very small, positively charged metal ring. His claim is that the negative charge will undergo simple harmonic motion at a frequency determined by the amount of charge on the ring.

a. Consider a negative charge near the center of a positively charged ring centered on the z-axis. Show that there is a restoring force on the charge if it moves along the z-axisbut stays close to the center of the ring. That is, show there’s a force that tries to keep the charge at z=0. b. Show that for small oscillations, with amplitude <<R, a particle of mass mwith charge-qundergoes simple harmonic motion with frequency f=12πqQ4πε0mR3,RandQare the radius and charge of the ring.

c. Evaluate the oscillation frequency for an electron at the center of a 2.0μmdiameter ring charged to 1.0×10-13C.

A small object is released at point 3in the center of the capacitor in FIGURE Q23.11. For each situation, does the object move to the right, to the left, or remain in place? If it moves, does it accelerate or move at constant speed?

a. A positive object is released from rest.

b. A neutral but polarizable object is released from rest.

c. A negative object is released from rest.

A10-cmlong thin glass rod uniformly charged to+10nCand a 10-cm-long thin plastic rod uniformly charged to-10nCare placed side by side, 4.0cmapart. What are the electric field strengthsE1toE3at distances1.0cm,2.0cm, and from the glass rod a3.0cmlong the line connecting the midpoints of the two rods?

An electron traveling parallel to a uniform electric field increases its speed from 2.0×107m/sto4.0×107m/s over a distance of 1.2cm. What is the electric field strength?

In Problems 63 through 66 you are given the equation(s) used to solve a problem. For each of these

a. Write a realistic problem for which this is the correct equation(s).

b. Finish the solution of the problem

(9.0×109Nm2/C2)(2.0×10-9C)s(0.025m)3=1150N/C

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