Magnetic Force on a Wire Simplified Revision Notes for A-Level AQA Physics
Revision notes with simplified explanations to understand Magnetic Force on a Wire quickly and effectively.
Learn about Required Practicals for your A-Level Physics Exam. This Revision Note includes a summary of Required Practicals for easy recall in your Physics exam
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Magnetic Force on a Wire
Equipment
Wire to suspend: Placed within the magnetic field.
Two stands with clamps: To support the wire and magnets.
Two identical magnets: To create a uniform magnetic field.
Weighing scales: To measure the change in force (measured as mass).
Ammeter: To measure the current in the circuit.
Variable power supply: To adjust the current through the wire.
Ruler: To measure the length of the wire within the magnetic field.
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Method
Setup the Circuit and Zero the Balance:
Arrange the apparatus as shown, ensuring the wire is positioned horizontally between the two magnets and can move freely within the magnetic field.
With no current flowing, tare the balance to zero the mass reading.
Apply Current and Record Force:
Adjust the power supply to set the current I to 0.50 A, as measured by the ammeter.
Record the massm displayed on the balance. This change in mass reflects the downward force acting on the wire.
Increase Current:
Increase the current in increments of 0.50 A, repeating the measurements up to a maximum current of 6.0 A.
For each current setting, record the mass on the balance.
Repeat for Accuracy:
Conduct the experiment twice more to obtain average mass readings for each current.
Measure Length of Wire in Field:
Use the ruler to measure the lengthL of the wire within the magnetic field (i.e., the distance between the two magnets).
Graphs and Calculations
Calculate Force:
Convert each measured mass m to force F by using F=mg, where g=9.81m/s2 .
Plot Force vs. Current:
Plot a graph of forceF(y-axis) against currentI(x-axis).
Draw a line of best fit. The gradient of this line represents BĂ—L, as per the relationship F=BIL.
Determine Magnetic Flux DensityB:
Rearranging F=BIL gives B=ILF​.
Calculate B by dividing the gradient by the length L of the wire in the magnetic field.
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Safety
Avoid Touching the Wire: High currents can cause the wire to heat up, which may result in burns.
Ensure Equipment Stability: Make sure the setup is secure to prevent any components from tipping or falling due to the applied magnetic force.
Improvements and Notes
Use a High-Resolution Scale:
Since the forces involved are generally small, a scale with high precision will improve measurement accuracy.
Add a Variable Resistor:
Adding a variable resistor in series with the wire allows fine control over the current, making it easier to achieve precise current increments.
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Key Concepts
Magnetic Force on a Wire: The force on a current-carrying wire in a magnetic field depends on the magnetic flux density B, the current I, and the length of wire L in the field.
Calculating Flux Density: By measuring force at different currents and plotting F against I, we can determine B from the graph's gradient.
Practical Application ofF=BIL: This experiment demonstrates the quantitative relationship between magnetic fields and electric currents, a fundamental concept in electromagnetism.
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