In Fig. 35-39, two isotropic point sources S 1 and S 2 emit light in phase at wavelength λ and at the same amplitude. The sources are separated by distance 2d = 6.00λ. They lie on an axis that is parallel to an x axis, which runs along a viewing screen at distance D = 20.0λ. The origin lies on the perpendicular bisector between the sources. The figure shows two rays reaching point P on the screen, at position x P . (a) At what value of x p do the rays have the minimum possible phase difference? (b) What multiple of λ gives that minimum phase difference? (c) At what value of x p do the rays have the maximum possible phase difference? What multiple of A gives (d) that maximum phase difference and (e) the phase difference when x P = 6.00λ? (f) When x P = 6.00λ, is the resulting intensity at point P maximum, minimum, intermediate but closer to maximum, or intermediate but closer to minimum? Figure 35-39 Problem 24
In Fig. 35-39, two isotropic point sources S 1 and S 2 emit light in phase at wavelength λ and at the same amplitude. The sources are separated by distance 2d = 6.00λ. They lie on an axis that is parallel to an x axis, which runs along a viewing screen at distance D = 20.0λ. The origin lies on the perpendicular bisector between the sources. The figure shows two rays reaching point P on the screen, at position x P . (a) At what value of x p do the rays have the minimum possible phase difference? (b) What multiple of λ gives that minimum phase difference? (c) At what value of x p do the rays have the maximum possible phase difference? What multiple of A gives (d) that maximum phase difference and (e) the phase difference when x P = 6.00λ? (f) When x P = 6.00λ, is the resulting intensity at point P maximum, minimum, intermediate but closer to maximum, or intermediate but closer to minimum? Figure 35-39 Problem 24
In Fig. 35-39, two isotropic point sources S1and S2emit light in phase at wavelength λ and at the same amplitude. The sources are separated by distance 2d = 6.00λ. They lie on an axis that is parallel to an x axis, which runs along a viewing screen at distance D = 20.0λ. The origin lies on the perpendicular bisector between the sources. The figure shows two rays reaching point P on the screen, at position xP. (a) At what value of xpdo the rays have the minimum possible phase difference? (b) What multiple of λ gives that minimum phase difference? (c) At what value of xpdo the rays have the maximum possible phase difference? What multiple of A gives (d) that maximum phase difference and (e) the phase difference when xP = 6.00λ? (f) When xP = 6.00λ, is the resulting intensity at point P maximum, minimum, intermediate but closer to maximum, or intermediate but closer to minimum?
Review Conceptual Example 7 as background for this problem. A positive
charge +91 is located to the left of a negative charge -92. On a line passing
though the two charges, there are two places where the total potential is zero.
The first place is between the charges and is 4.16 cm to the left of the negative
charge. The second place is 7.57 cm to the right of the negative charge. (a) What
is the distance between the charges? (b) Find 91/92, the ratio of the magnitudes
of the charges.
(a) Number i
V=0V
V=0V
+91-
-92
K
d
!
--
Units
cm
(b) Number i
!
Units
No units
Answer the assignment 1 question and show step-by-step solution. This is from Chapter 8 from the book, "The Essential Cosmic Perspective" 8th edition by Bennett, Donahue, Schneider, Voit. I provided some helpful notes to help with the solution.
Answer the assignment 2 question and show step-by-step solution. This is from Chapter 8 from the book, "The Essential Cosmic Perspective" 8th edition by Bennett, Donahue, Schneider, Voit. I provided some helpful notes to help with the solution.
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