Figure 32-26 shows four steel bars; three are permanent magnets. One of the poles is indicated. Through experiment ends a and d attract each other, ends c and f repel, ends e and h attract, and ends a and h attract. (a) Which ends are the north poles? (b) Which bar is not a magnet?

Short Answer

Expert verified
  1. The ends of the bars that are north poles are end a, end c, and end f.
  2. The bar that is non-magnetic is the bar with the ends gh.

Step by step solution

01

Given

Four bar magnets of steel, out of which three are permanent magnets.

End b is the South Pole

Ends a and d, e and h, a and h attract each other.

Ends c and f repel each other.

02

Determining the concept

A permanent bar magnet in the form of a bar will have two ends as north and south poles. The attraction in opposite poles and the repulsion in similar poles is the property of magnets. Use this property to analyze the situation and conclude about the polarity of the bars.

03

(a) Determining theends of the bars that are north poles.

It is given that end b is the South Pole. Hence end a of the same bar must betheNorth Pole.

An attraction is observed in end a and end e. Hence end e must betheSouth Pole. Then, other end, i.e., end f, of the same bar has to betheNorth Pole. Similarly, end a is attracted by end d. Hence end d must betheSouth Pole, and the corresponding other end c must betheNorth Pole.

Therefore, the ends of the bars that are north poles are end a, end c, and end f.

04

(b) Determining thebar that is non-magnetic.

End h ofthebar is attracted by both end a and end e. But these two are unlike poles. An attractive force is observed between unlike poles or a pair of permanent magnets and magnetic materials. The end h is attracted by both end e and end a. Thus, end h must be a non-magnet, i.e.,thebar with ends gh is the non-magnet bar.

Therefore, the bar that is non-magnetic is the bar with the ends gh.

An attractive force is observed between two unlike poles, and a repulsive force is observed between the like poles. This property is used to determine the poles of the bars. Also, use the property that a magnetic material is attracted by a permanent magnet.

Unlock Step-by-Step Solutions & Ace Your Exams!

  • Full Textbook Solutions

    Get detailed explanations and key concepts

  • Unlimited Al creation

    Al flashcards, explanations, exams and more...

  • Ads-free access

    To over 500 millions flashcards

  • Money-back guarantee

    We refund you if you fail your exam.

Over 30 million students worldwide already upgrade their learning with Vaia!

One App. One Place for Learning.

All the tools & learning materials you need for study success - in one app.

Get started for free

Most popular questions from this chapter

The figure shows an electric field is directed out of the page within a circular region of radius R=3.00cm. The field magnitude is E=(0.500V/ms)(1-r/R)t, where tis in seconds and ris the radial distance rR. What is the magnitude of the induced magnetic field at a radial distance 2.00cm?What is the magnitude of the induced magnetic field at a radial distance 5.00cm?

In New Hampshire the average horizontal component of Earth’s magnetic field in 1912 was 16μT, and the average inclination or “dip” was 73°. What was the corresponding magnitude of Earth’s magnetic field?

A parallel-plate capacitor with circular plates of radius Ris being discharged. The displacement current through a central circular area, parallel to the plates and with radius R2, is 2.0A. What is the discharging current?

In Fig. 32-36, a capacitor with circular plates of radius R=18.0cmis connected to a source of emf ξ=ξmsinωt, where ξm=220Vand ω=130rad/s. The maximum value of the displacement current is id=7.60μA . Neglect fringing of the electric field at the edges of the plates. (a) What is the maximum value of the currenti in the circuit? (b) What is the maximum value ofdϕE/dt , whereϕE is the electric flux through the region between the plates? (c) What is the separation dbetween the plates? (d) Find the maximum value of the magnitude of B between the plates at a distancer=11.0cmfrom the center.

Figure 32-23 shows a face-on view of one of the two square plates of a parallel-plate capacitor, as well as four loops that are located between the plates. The capacitor is being discharged. (a) Neglecting fringing of the magnetic field, rank the loops according to the magnitude ofB·dsalong them, greatest first. (b) Along which loop, if any, is the angle between the directions of Banddsconstant (so that their dot product can easily be evaluated)? (c) Along which loop, if any, is B constant (so that B can be brought in front of the integral sign in Eq. 32-3)?

See all solutions

Recommended explanations on Physics Textbooks

View all explanations

What do you think about this solution?

We value your feedback to improve our textbook solutions.

Study anywhere. Anytime. Across all devices.

Sign-up for free