How to slove this question A laser shines on a pair of vertical slits. The horizontal distance \( L_1 \) between the laser and the ruler is 12.3 m. The distance \( L_2 \) between the laser and the slits is 0.511 m. The distance \( d \) is 0.250 mm.The diagram shows a laser on the left, projecting light through slits onto a screen on the right. The intensity pattern displayed forms alternating light and dark bands, typically known as a diffraction pattern. To the right of this pattern, a ruler is shown, marked from 0 to 8 centimeters, which measures the spacing of the interference pattern.The illustration is not to scale. Note that the ruler measures in centimeters.Calculate the wavelength \( \lambda \) of the light.\( \lambda = \) [______] nm

Given:- L1 = 12.3 m L2 = 0.511 m d= 0.250 mm Find :- The wavelength of the light ?

Answered: A laser shines on a pair of vertical…

A laser shines on a pair of vertical slits. The horizontal distance L, between the laser a between the laser and the slits is 0.511 m. The distance d is 0.250 mm.

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

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How to slove this question

A laser shines on a pair of vertical slits. The horizontal distance \( L_1 \) between the laser and the ruler is 12.3 m. The distance \( L_2 \) between the laser and the slits is 0.511 m. The distance \( d \) is 0.250 mm.

The diagram shows a laser on the left, projecting light through slits onto a screen on the right. The intensity pattern displayed forms alternating light and dark bands, typically known as a diffraction pattern. To the right of this pattern, a ruler is shown, marked from 0 to 8 centimeters, which measures the spacing of the interference pattern.

The illustration is not to scale. Note that the ruler measures in centimeters.

Calculate the wavelength \( \lambda \) of the light.

\( \lambda = \) [______] nm

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