Instructions 1. In the three cases, use the average of the two angles ( = (+) + () =2), the average of the two currents ( I = I(+) + I() =2), and Eqs. (1) and (2), and calculate coil Öeld and the earth ís horizontal component of magnetic Öeld, B(earth) H [ Tesla ]. 2. Based on the three previous calculations, what is your experimental determination of the horizontal component of the earthís magnetic Öeld, B(earth) H [ Gauss ]? 3. Take the accepted value of the earthís horizontal component of magnetic Öeld in south Florida to be 0:25 Gauss and calculate the percent error in your answer.
Instructions 1. In the three cases, use the average of the two angles ( = (+) + () =2), the average of the two currents ( I = I(+) + I() =2), and Eqs. (1) and (2), and calculate coil Öeld and the earth ís horizontal component of magnetic Öeld, B(earth) H [ Tesla ]. 2. Based on the three previous calculations, what is your experimental determination of the horizontal component of the earthís magnetic Öeld, B(earth) H [ Gauss ]? 3. Take the accepted value of the earthís horizontal component of magnetic Öeld in south Florida to be 0:25 Gauss and calculate the percent error in your answer.
University Physics Volume 1
18th Edition
ISBN:9781938168277
Author:William Moebs, Samuel J. Ling, Jeff Sanny
Publisher:William Moebs, Samuel J. Ling, Jeff Sanny
Chapter1: Units And Measurement
Section: Chapter Questions
Problem 75P: (a) A person’s blood pressure is measured to be 1202mmHg . What is its percent uncertainty? (b)...
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Instructions
1. In the three cases, use the average of the two angles ( = (+) + () =2), the average
of the two currents ( I = I(+) + I() =2), and Eqs. (1) and (2), and calculate coil
Öeld and the earth ís horizontal component of magnetic Öeld, B(earth) H [ Tesla ].
2. Based on the three previous calculations, what is your experimental determination of
the horizontal component of the earthís magnetic Öeld, B(earth) H [ Gauss ]?
3. Take the accepted value of the earthís horizontal component of magnetic Öeld in south
Florida to be 0:25 Gauss and calculate the percent error in your answer.
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