COLLEGE PHYSICS
2nd Edition
ISBN: 9781464196393
Author: Freedman
Publisher: MAC HIGHER
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Chapter 23, Problem 113QAP
To determine
(a)
The number of bright fringes that fit inside the central bright spot due to diffraction having
To determine
(b)
The number of bright fringes that fit inside the central bright spot due to diffraction having wavelength of light
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• Based on your understanding of interference and diffraction, explain why you think the intensity profile of a double slit follows the
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Chapter 23 Solutions
COLLEGE PHYSICS
Ch. 23 - Prob. 1QAPCh. 23 - Prob. 2QAPCh. 23 - Prob. 3QAPCh. 23 - Prob. 4QAPCh. 23 - Prob. 5QAPCh. 23 - Prob. 6QAPCh. 23 - Prob. 7QAPCh. 23 - Prob. 8QAPCh. 23 - Prob. 9QAPCh. 23 - Prob. 10QAP
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Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, physics and related others by exploring similar questions and additional content below.Similar questions
- 1. A student shines a red laser at two slits in a piece of paper. The slits are 0.080 mm apart. A screen is placed 2.0 m away from the slits. Upon taking measurements, the student determines that ⚫ there are 5.0 cm between the first and fourth nodal lines. • the distance from the centre of the pattern to the third nodal line is 4.2 cm. ⚫ the angle to the eighth anti-nodal line from the right bisector is 3.8°. Perform three different calculations to determine the wavelength of this light. Account for any difference in values.arrow_forwardPart A Sound with frequency 1270 Hz leaves a room through a doorway with a width of 1.15 m . At what minimum angle relative to the centerline perpendicular to the doorway will someone outside the room hear no sound? Use 344 m/s for the speed of sound in air and assume that the source and listener are both far enough from the doorway for Fraunhofer diffraction to apply. You can ignore effects of reflections. Express your answer in radians. • View Available Hint(s) V ΑΣΦ ? radians Submitarrow_forward•10 GO Manufacturers of wire (and other objects of small dimension) sometimes use a laser to continually monitor the thickness of the product. The wire intercepts the laser beam, pro- ducing a diffraction pattern like that of a single slit of the same width as the wire diameter (Fig. 36-37). Suppose a helium-neon laser, of wavelength 632.8 nm, illuminates a wire, and the diffrac- tion pattern appears on a screen at distance L = 2.60 m. If the desired wire diameter is 1.37 mm, what is the observed distance between the two tenth-order minima (one on each side of the central maximum)? Wire He-Ne laser L Figure 36-37 Problem 10. Wire-making machinearrow_forward
- Shown below is the interference pattern of two radio antennas broadcasting the same signal. Explain how this is analogous to the interference pattern for sound produced by two speakers. Could this be used to make a directionalantenna system that broadcasts preferentially in certain directions? Explain.arrow_forward•1 In Fig. 35-31, a light wave along ray r, reflects once from a mirror and a light wave along ray r, reflects twice from that same mirror and once from a tiny mirror at distance L from the bigger mirror. (Neglect the slight tilt Figure 35-31 Problems 1 and 2. of the rays.) The waves have wave- length 620 nm and are initially in phase. (a) What is the smallest value of L that puts the final light waves exactly out of phase? (b) With the tiny mirror initially at that value of L, how far must it be moved away from the bigger mirror to again put the final waves out of phase?arrow_forwardMY NOTES ASK YOUR TEACHER PRACTICE ANOTHER Young's double slit experiment is one of the quintessential experiments in physics. The availability of low cost lasers in recent years allows us to perform the double slit experiment rather easily in class. Your professor shines a green laser (562 nm) on a double slit with a separation of 0.111 mm. The diffraction pattern shines on the classroom wall 3.0 m away. Calculate the fringe separation between the fifth order and central fringe. 0.015 What is the relationship between slit separation, wavelength, and fringe separation? m Additional Materials O Readingarrow_forward
- • Explain how the aperture geometry relates to the diffraction pattern.• Predict how changing the wavelength or aperture size affects the diffraction pattern.arrow_forwardChapter 27: Problem 2: Suppose a two-slit interference pattern from 620 nm orange light has its first maximum at an angle of 1.62°. This is a double-slit system already in problem formulation. 1) What is the separation between two slits for the orange light in meters?arrow_forwardWhen we studied Youngs double-slit experiment, we mostly ignored the dark fringe pattern produced by diffraction. Use Figure 35.21 to describe situations in which that omission makes sense. Think especially about the single slit used in front of the double slit in Youngs experiment (Fig. 35.9).arrow_forward
- What is the angular width of the central fringe of the interference pattern of (a) 20 slits separated by d=2.0103 mm? (b) 50 slits with the same separation? Assume that =600 nm.arrow_forwardInterference A laser emitting light of wavelength 550 nm is used to illuminate two parallel slits, giving two coherent sources. Interference fringes are produced on a screen 3.0 m from the slits. The separation of the fringes is 3.3 mm. a) Calculate the distance between the centres of the two slits. b) State how the separation of the fringes changes if light of a shorter wavelength were used. c) With reference to the term path difference, explain why the bright fringes are observed on the screen.arrow_forwardTwo narrow slits are illuminated by a laser with a wavelength of 502 nm. The interference pattern on a screen located x = 4.80 m away shows that the second-order bright fringe is located y = 8.90 cm away from the central bright fringe. Calculate the distance between the two slits. 5.42x10-³ cm Computer's answer now shown above. You are correct. Previous Tries Your receipt no. is 158-5046 > The screen is now moved 1.5 m further away. What is the new distance between the central and the second-order bright fringe? 6.11E-2 m Either you perform similar calculations as for the previous problem, or you can use the fact that the ratio of fringe separation to screen-distance stays constant. Submit Answer Incorrect. Tries 1/6 Previous Triesarrow_forward
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