A circular current of 23.5 A is inscribed within a square current of 35.9 A in the plane of the page. What is the net magnetic field at the center of the system if both currents are in the same direction given the radius of the circle is 0.045m? Answer with a number measured in micro Tesla

College Physics
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Chapter1: Units, Trigonometry. And Vectors
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A circular current of 23.5 A is inscribed within a square current of 35.9 A in the plane of the page. What is the net magnetic field at the center of the system if both currents are in the same direction given the radius of the circle is 0.045m? Answer with a number measured in micro Tesla
The image displays a geometrical diagram consisting of a circle perfectly inscribed within a square. Here is a detailed explanation:

1. **Circle**: The circle is drawn in such a way that it touches all four sides of the square. This means the diameter of the circle is equal to the side length of the square.

2. **Square**: Surrounding the circle, the square has each of its sides tangential to the circle. The points where the circle touches the square are the midpoints of the square’s sides.

This configuration illustrates the relationship between a circle and a square when the former is inscribed within the latter, often used to explore concepts in geometry such as area, perimeter, and the properties of tangents.
Transcribed Image Text:The image displays a geometrical diagram consisting of a circle perfectly inscribed within a square. Here is a detailed explanation: 1. **Circle**: The circle is drawn in such a way that it touches all four sides of the square. This means the diameter of the circle is equal to the side length of the square. 2. **Square**: Surrounding the circle, the square has each of its sides tangential to the circle. The points where the circle touches the square are the midpoints of the square’s sides. This configuration illustrates the relationship between a circle and a square when the former is inscribed within the latter, often used to explore concepts in geometry such as area, perimeter, and the properties of tangents.
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