Diffraction at a single slit and the central maximum — practice questions
10 questions in the bank on this idea. Below are 10 of them, exactly as they appear in a test.
Diffraction is most noticeable when aperture size is
- A. many millions of wavelengths with no edges involved
- B. exactly zero only
- C. comparable to the wavelength
- D. independent of wavelength
For a single slit of width a, minima occur approximately when
- A. a cosθ=mλ
- B. a tanθ=λ/2 for all minima
- C. a= m/λ
- D. a sinθ = mλ
The central maximum in a single-slit diffraction pattern is
- A. twice as wide as the adjacent secondary maxima approximately
- B. half as wide
- C. the same width
- D. absent
If slit width decreases, the diffraction pattern
- A. becomes narrower
- B. spreads out more
- C. does not change
- D. collapses to a geometric ray
If wavelength increases at fixed slit width, the central maximum
- A. becomes narrower
- B. is unchanged
- C. becomes wider
- D. vanishes
For a screen distance D and small angles, central maximum width is approximately
- A. λD/(2a)
- B. aD/λ
- C. 2aD/λ
- D. 2λD/a
A slit width is doubled with λ and D fixed. The central maximum width becomes
- A. one-half
- B. twice
- C. four times
- D. unchanged
Why does diffraction place a limit on optical resolution?
- A. Light ceases to be electromagnetic at small apertures
- B. Finite apertures spread point images into patterns rather than perfect points
- C. Mirrors stop obeying reflection laws
- D. Refractive index becomes infinite
A single slit produces its first minimum at angle θ. If wavelength is halved while a is fixed and angles are small, the first-minimum angle becomes
- A. about 2θ
- B. about 4θ
- C. about θ/2
- D. unchanged
Compared with YDSE interference, a single-slit diffraction pattern has
- A. equally intense equally spaced maxima extending indefinitely
- B. no minima
- C. only one geometric bright line with no spreading
- D. a particularly broad and bright central maximum with weaker side maxima
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