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noobie!
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Homework Statement
Original Post:
[post]1998976[/post]
i would like to seek help from anyone of you,could you please help me with these questions?
1)The fourth nodal line on an interference pattern is 8.4 cm from the first antinodal line when the screen is placed 235 cm from the slits. The slits are separated by 0.25 mm.?
the answer for m=2.5 ,can you please help me to check and rectify my mistake if have any of them..is that because of there are 5 bright fringes;then we start count from 1st antinodal line till 4th nodal line,so it has 2.5 steps..am i wright?if not,then how do we know the value of m?is there any way to evaluate m?thanks for your kind help..
heth said:The link to your earlier post isn't working. Did you list relevant equations and show an attempt at a solution when you originally posted this problem?
heth said:> am i wright.
You certainly are, Wilbur! The dark patches will be halfway between the light patches - so if you imagine/sketch the fringes then count along, you'll get m=4.5 for the 5th dark patch.
heth said:> am i wright.
You certainly are, Wilbur!
Wilbur and Orville Wright - the Wright brothers.
The "Solve Bright Fringes Problem" is a scientific problem that involves calculating the location of bright fringes in a diffraction pattern. These bright fringes appear when a beam of light passes through a narrow slit or diffracting object, and can be measured to determine properties of the light or the diffracting object.
Solving the bright fringes problem is important for understanding the behavior of light and diffracting objects. It can also provide valuable information about the properties of the light source and the diffracting object, such as the wavelength of the light and the size of the slit or object.
The step-by-step guide for solving the bright fringes problem involves using the equations for diffraction to calculate the location of the bright fringes. This includes determining the spacing between fringes using the grating equation, and using the geometry of the setup to calculate the distance between the slit or object and the screen where the fringes are observed. Finally, the location of the bright fringes can be calculated using the relationship between the distance, wavelength, and the angle of diffraction.
Some common challenges when solving the bright fringes problem include accurately measuring the distance between the slit or object and the screen, as well as obtaining precise measurements of the angles of diffraction. Additionally, factors such as the quality and coherence of the light source can also affect the accuracy of the calculations.
The bright fringes problem has many real-world applications, such as in the field of optics and engineering. It can be used to measure the wavelength of light sources, the thickness of thin films, and the size and spacing of microscopic structures. It is also used in the development of diffractive optical devices and techniques for imaging and sensing.