Find the distance between the twentieth and twenty-first light

Find the distance between the twentieth and twenty-first light rings of Newton if the distance between the second and third is 1 mm. The rings are observed in reflected light.

Problem 40114. Detailed solution with a brief record of the conditions, formulas and laws used in the solution, derivation of the calculation formula and answer. If you have any questions regarding the solution, please write. I try to help.

"Newton's rings"

Our digital product is a detailed solution to problem 40114, which will allow you to find the distance between the twentieth and twenty-first light rings of Newton, provided that the distance between the second and third rings is 1 mm. The solution is presented in a beautifully designed html format, using a laconic recording of the problem conditions, necessary formulas and laws, as well as output of the calculation formula and answer.

Our product is suitable for both students and teachers who want to deepen their knowledge in the field of optics and physics. Thanks to accessible language and visual illustrations, the solution will be clear even to those who are just starting to study this topic.

If you have any questions about the solution, our team is ready to help you and provide comprehensive answers. By purchasing our product, you receive not only useful information, but also a beautifully designed document that you can save and use in the future.

Our digital product is a detailed solution to problem 40114, which is related to optics and physics. The problem is to find the distance between the twentieth and twenty-first bright rings of Newton, observed in reflected light, provided that the distance between the second and third rings is 1 mm.

The solution provides a brief record of the conditions of the problem, the laws and formulas used, as well as the derivation of the calculation formula and answer. The solution is presented in a beautifully designed html format with visual illustrations.

Our product is suitable for both students and teachers who want to deepen their knowledge in the field of optics and physics. We are confident that thanks to accessible language and visual illustrations, the solution will be clear even to those who are just starting to study this topic.

If you have any questions about the solution, our team is ready to help you and provide comprehensive answers. By purchasing our product, you receive not only useful information, but also a beautifully designed document that you can save and use in the future.

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To solve the problem, you need to use the formula to find the distance between the light Newton rings:

d = λ/2 * (m2 - m1),

where d is the distance between the rings, λ is the wavelength of light, m1 and m2 are the numbers of the ring on which interference fringes are observed.

In this case, it is necessary to find the distance between the twentieth and twenty-first rings. Since the distance between the second and third rings is 1 mm, we can conclude that the distance between any two adjacent rings is 1 mm.

Therefore, the distance between the twentieth and twenty-first rings is 1 mm. Answer: 1 mm.

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