= 20 mm m₁ = 476 Wdg/m n₂ = 300 Wdg f = 10.7 kHz = 10.7 x 10³ Hz Ho,theoretical = 4 x 10-7 N/A² 1.26 x 10-6 N/A² • Calculate the cross-sectional area of the induction coil: A = nr² = π (2 × 10-³) ² = • Write down the slope of the line: slope = [] = 3.81 • Using the relation emƒ = µ₁Аn₁n₂(2ƒ)I, calculate the experimental value for vacuum permeability: slope Ho,experimental An₂n₂ (2πf) • Calculate the error percentage: error % = Ho.theoretical Ho.experimentai Ho theoretical -x 100% =

University Physics Volume 2
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Chapter13: Electromagnetic Induction
Section: Chapter Questions
Problem 30P: A long solenoid with n= 10 turns per centimeter has a cross-sectional area of 5.0 cm2and carries a...
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Ø = 20 mm
m₁ = 476 Wdg/m
n₂ =
300 Wdg
f = 10.7 kHz = 10.7 x 10³ Hz
Ho,theoretical = 4 x 10-7 N/A²
1.26 x 10-6 N/A²
Calculate the cross-sectional area of the induction coil:
A = πr² = π (× 10-³)² =
Write down the slope of the line:
slope = [m] =3.81
• Using the relation emf = μoAn₁n₂ (2πf)1, calculate the experimental value for vacuum
permeability:
slope
Mo,experimental Anin₂ (2f)
Calculate the error percentage:
error % =
Ho.theoretical Ho,experimentai
Mo,theoretical
x 100% =
Transcribed Image Text:Ø = 20 mm m₁ = 476 Wdg/m n₂ = 300 Wdg f = 10.7 kHz = 10.7 x 10³ Hz Ho,theoretical = 4 x 10-7 N/A² 1.26 x 10-6 N/A² Calculate the cross-sectional area of the induction coil: A = πr² = π (× 10-³)² = Write down the slope of the line: slope = [m] =3.81 • Using the relation emf = μoAn₁n₂ (2πf)1, calculate the experimental value for vacuum permeability: slope Mo,experimental Anin₂ (2f) Calculate the error percentage: error % = Ho.theoretical Ho,experimentai Mo,theoretical x 100% =
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