Lab7_phy2_report.docx

TA: Keslo Estil SEC#: Name:

Lab 7. Magnetic Force on Moving Charges

Objectives

· Investigate the magnetic force on the current in a conductor and what it depends on.

· Understand the right-hand rule, or bottle cap rule.

Preliminary Questions (1,2)

Analysis (1-5)

Note: Show all equations, calculations and very clear screenshots for the graphs with fits to receive full credit.

Data Tables

Current

(A)

Mass

(kg)

Force

(N)

Current

(A)

Mass

(kg)

Force

(N)

0.0

3.0

0.5

3.5

1.0

4.0

1.5

4.5

2.0

5.0

2.5

Mass with I = 0 … (kg)

Length

(cm)

Mass

(kg)

Force

(N)

1.2

2.2

3.2

4.2

6.4

8.4

Number

of magnets

Mass

With I = 0

(kg)

Mass

With I = 2A

(kg)

Force

(N)

1

2

3

4

5

6

41

Lab 7. Magnetic Force on Moving Charges

Whereas an electric field E exerts a force qE on a charge q placed in the field, a magnetic field, B only exerts a force on a charge if the charge is moving. The force is given by F qv B= . An alternative expression applies when the moving charges constitute a current I in a straight length

of a conductor: F I B= where is in the direction of I . This relationship will be explored through the use of a "current balance." You may have learned the "right-hand rule" for a cross product to give you the direction of F . Instead, you can use the "bottle cap rule." (Point your arm in the direction of the first vector, then rotate your arm towards the direction of the second vector. Imagine applying that rotation to a bottle cap. The direction in which the bottle cap advances, i.e. tightens down or loosens up, gives the correct direction.) OBJECTIVES

Investigate the magnetic force on the current in a conductor and what it depends on. Understand the right-hand rule, or bottle cap rule.

MATERIALS Current balance apparatus connecting wires Power supply or battery Labquest Mini computer

meter stick high current probe

PRELIMINARY QUESTIONS 1. If you want to maximize the magnetic force on a current in a conductor, how should you

orient the current relative to the magnetic field? 2. If you want the force to be zero, in what two directions could you orient the current relative

to the magnetic field? PRELIMINARY SETUP

Figure 1

41

Lab 7. Magnetic Force on Moving

Charges

Whereas an electric field

E

exerts a force

qE

on a charge q placed in the field, a magnetic field,

B only exerts a force on a charge if the charge is moving. The force is given byFqvB=. An

alternative expression applies when the moving charges constitute a current I in a straight length

of a conductor:

FIB=

where is in the direction of I . This relationship will be explored

through the use of a "current balance." You may have learned the "right-hand rule" for a cross

product to give you the direction of

F

. Instead, you can use the "bottle cap rule." (Point your arm

in the direction of the first vector, then rotate your arm towards the direction of the second

vector. Imagine applying that rotation to a bottle cap. The direction in which the bottle cap

advances, i.e. tightens down or loosens up, gives the correct direction.)

OBJECTIVES

Investigate the magnetic force on the current in a conductor and what it depends on.

Understand the right-hand rule, or bottle cap rule.

MATERIALS

Current balance apparatus connecting wires

Power supply or battery

Labquest Mini

computer

meter stick

high current probe

PRELIMINARY QUESTIONS

1. If you want to maximize the magnetic force on a current in a conductor, how should you

orient the current relative to the magnetic field?

2. If you want the force to be zero, in what two directions could you orient the current relative

to the magnetic field?

PRELIMINARY SETUP

Figure 1