Part 1 Young's experiment is performed with light from excited helium atoms λ = 550 nm. Fringes are measured carefully on a screen 1.6 m away from the double slit, and the center of the 15th bright fringe is found to be 8 mm from the center of the central bright fringe and at an angle above the central axis. 30 is given by (CONSIDER THAT IS a): SMALL): b) įt 0.008 1.6 0= d = Ay = 1.6 0.008 ] Calculate , in SI units. + c) [t Assume 0 = 0.8°. Find the separation distance d between the two slits of the aperture screen, in SI units. ✪ 01.6 x 550 x 10-⁹ d) .. --Assume d = 3 x 10-3 m. What is the distance Ay between the second and third dark lines of interference pattern on the screen, in SI units?

icon
Related questions
Question
Problem 1
This problem is composed of two independent
parts.
For each part of the below question, fill in the
empty boxes with your answer (YOUR
ANSWER MUST BE ONLY A NUMBER; DO NOT
WRITE UNITS; DO NOT WRITE LETTERS).
Part 1
3
Young's experiment is performed with light from
excited helium atoms λ = 550 nm. Fringes are
measured carefully on a screen 1.6 m away from
the double slit, and the center of the 15th bright
fringe is found to be 8 mm from the center of the
central bright fringe and at an angle above the
central axis.
30 is given by (CONSIDER THAT IS
a):
SMALL):
b) į
0.008
1.6
0 =
d=
Ay =
1.6
0.008
] Calculate , in SI units.
+
c) [t
] Assume 0 = 0.8°. Find the separation
distance d between the two slits of the aperture
screen, in SI units.
◆
01.6 x 550 x 10-⁹
d) i
--Assume d = 3 x 10-3 m. What is the
distance Ay between the second and third dark
lines of interference pattern on the screen, in SI
units?
Transcribed Image Text:Problem 1 This problem is composed of two independent parts. For each part of the below question, fill in the empty boxes with your answer (YOUR ANSWER MUST BE ONLY A NUMBER; DO NOT WRITE UNITS; DO NOT WRITE LETTERS). Part 1 3 Young's experiment is performed with light from excited helium atoms λ = 550 nm. Fringes are measured carefully on a screen 1.6 m away from the double slit, and the center of the 15th bright fringe is found to be 8 mm from the center of the central bright fringe and at an angle above the central axis. 30 is given by (CONSIDER THAT IS a): SMALL): b) į 0.008 1.6 0 = d= Ay = 1.6 0.008 ] Calculate , in SI units. + c) [t ] Assume 0 = 0.8°. Find the separation distance d between the two slits of the aperture screen, in SI units. ◆ 01.6 x 550 x 10-⁹ d) i --Assume d = 3 x 10-3 m. What is the distance Ay between the second and third dark lines of interference pattern on the screen, in SI units?
Expert Solution
steps

Step by step

Solved in 5 steps

Blurred answer