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The Centers of Two Slits of Width a Are a Distance

Question 39

Multiple Choice

The centers of two slits of width a are a distance d apart. If the fourth minimum of the interference pattern occurs at the location of the first minimum of the diffraction pattern for light of wavelength λ, the ratio a/d is equal to

A) 0.
B) $The centers of two slits of width a are a distance d apart. If the fourth minimum of the interference pattern occurs at the location of the first minimum of the diffraction pattern for light of wavelength λ, the ratio a/d is equal to A) 0. B) . C) . D) . E) .$ .
C) $The centers of two slits of width a are a distance d apart. If the fourth minimum of the interference pattern occurs at the location of the first minimum of the diffraction pattern for light of wavelength λ, the ratio a/d is equal to A) 0. B) . C) . D) . E) .$ .
D) $The centers of two slits of width a are a distance d apart. If the fourth minimum of the interference pattern occurs at the location of the first minimum of the diffraction pattern for light of wavelength λ, the ratio a/d is equal to A) 0. B) . C) . D) . E) .$ .
E) $The centers of two slits of width a are a distance d apart. If the fourth minimum of the interference pattern occurs at the location of the first minimum of the diffraction pattern for light of wavelength λ, the ratio a/d is equal to A) 0. B) . C) . D) . E) .$ .

The Centers of Two Slits of Width a Are a Distance

Multiple Choice

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