Calculating the Number of Loops in a Solenoid: A Scientific Approach

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SUMMARY

The discussion focuses on calculating the number of loops in a solenoid with a radius of 10 cm and a length of 50 cm. To determine the number of turns, one must first calculate the circumference of a single turn using the formula 2πr, where r is the radius. The thickness of the wire is essential for this calculation, as it allows for dividing the total length of the solenoid by the wire thickness to find the total number of loops. The initial inquiry lacks sufficient information regarding the wire thickness, which is crucial for completing the calculation.

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  • Understanding of solenoid geometry and properties
  • Familiarity with the formula for circumference (2πr)
  • Knowledge of wire thickness and its impact on calculations
  • Basic algebra for dividing lengths
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Homework Statement


A solenoid has a radius of 10 cm and a length of 50 cm. What I need to know to begin the problem is the number of loops ion the solenoid.

Homework Equations

The Attempt at a Solution


One turn will have a length of 2(pi)r. I need to know the thickness of the wire around. Once I have this I can take the length of the solenoid and divide it by this thickness to obtain the number of turns. I'm just not sure how to go about doing this. Help appreciated. Thanks. [/B]
 
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Please post the complete problem as it was given to you. As it stands there is not enough information in the problem statement to determine what you want, nor is it clear why you would need the number of turns on the solenoid. It is possible that there is some relevant context or other related information which you haven't shown.
 

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