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Question 4
In an experiment to measure the resistivity of nichrome, a student measured the length, resistance and diameter of a sample of nichrome wire of uniform diameter. Th... show full transcript
Step 1
Answer
To collect the data on the resistance, length, and diameter of the nichrome wire, the following methods were employed:
Step 2
Answer
The student measured the diameter at various points along the wire using a micrometer. By taking multiple readings and ensuring that there were no significant variations in diameter, the student ensured that the wire was of uniform diameter.
Step 3
Answer
The resistivity can be calculated using the formula:
ho = R imes rac{A}{L}$$ where: - $R$ is the resistance (29.1 Ω) - $A$ is the cross-sectional area of the wire and can be calculated using $$A = rac{ ext{π} imes d^2}{4}$$ - $d$ is the diameter (0.21 mm = 0.00021 m) and - $L$ is the length of the wire (95.1 cm = 0.951 m). Calculating the area: $$A = rac{ ext{π} imes (0.00021)^2}{4} ext{ m}^2$$ determining $L$: $L = 0.951 ext{ m}$ Substituting the values:ho = 29.1 imes rac{A}{0.951}$$
ho = 1.06 imes 10^{-6} ext{Ω m}$$
Step 4
Answer
The diagram should include:
Label all the components clearly.
Step 5
Answer
The sketch should illustrate a graph with:
Description of the Relationship: The graph shows a straight line with a positive slope, indicating a direct linear relationship between resistance and temperature. As the temperature increases, the resistance of the nichrome wire also increases. This proportional relationship is characteristic of conductive materials, confirming that nichrome’s resistance is temperature-dependent.
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