WebFeb 1, 2015 · The intensity of light due to a slit (source of light) is directly proportional to the width of the slit. Therefore, if w 1 and w 2 are widths of the tow slits S 1 and S 2; I 1 and I 2 are intensities of light due to the respective slits on the screen, then w 1 w 2 = I 1 I 2 = a 1 2 a 2 2 = 4 2 1 2 = 16 Share Cite Improve this answer Follow WebSep 29, 2024 · Sorted by: 1 The width of the slits has nothing to do with the separation of the fringes. Doubling the width of each of the two slits leaves the separation of the fringes the …
Double-slit experiment: intensity variation - Khan Academy
WebJul 31, 2024 · Compare width of slits with the intensity and hence amplitude of the waves. Answer: Width α a 2 and Intensity α a 2. Question 4. If the apparatus used in YDSE is immersed in water then what will happen to the fringe width. Answer: Fringe width decreases because β’ = \(\frac{\beta}{n}\) where V is the medium . Question 5. WebIn an interference pattern produced by two identical slits, the intensity at the site of maxima is I. When one of the slit is closed, the intensity at the same spot is I 0. What is the relation between I and I 0 (A) I = 2 I 0 (B) I = 4 I 0 (C) I = 16 I 0 (D) I = … china retractable automatic hose reel
In a YDSE with two identical slits, when the upper slit is ... - YouTube
WebApr 3, 2024 · a, Experimental intensity reflectivity (blue line) for a 2.3 ps separation between the time slits, as a function of the probe delay. This is fitted with the model in Fig. S2A (dashed red line). WebIn young's double-slit experiment the intensity of light at a point on the screen where the path difference is λ is I, λ being the wavelength of light used. The intensity at a point … WebIn a YDSE apparatus, separation between the slits d = 1mm,λ= 600 nm and D = 1m. Assume that each slit produce same intensity on the screen. The minimum distance between two points on the screen having 75% intensity of the maximum intensity is n×10−4 m. Find n ___ Solution 75% of I max = 75 100×4I 0 = 3I 0 3I 0 =4I 0cos2 Δϕ 2 Δϕ =(π 3) grammarly firefox plugin