p37_015.pdf
(
60 KB
)
Pobierz
Chapter 37 - 37.15
15. (a) We use the Rayleigh criteria. Thus, the angular separation (in radians) of the sources must be
at least
θ
R
=1
.
22
λ/d
,where
λ
is the wavelength and
d
is the diameter of the aperture. For the
headlights of this problem,
θ
R
=
1
.
22(550
×
10
−
9
m)
=1
.
34
×
10
−
4
rad
.
5
.
0
×
10
−
3
m
(b) If
L
is the distance from the headlights to the eye when the headlights are just resolvable and
D
is the separation of the headlights, then
D
=
Lθ
R
, where the small angle approximation is made.
This is valid for
θ
R
in radians. Thus,
L
=
D
1
.
4m
10
−
4
rad
=1
.
0
×
10
4
m=10km
.
1
.
34
×
θ
R
=
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Inne pliki z tego folderu:
p37_001.pdf
(57 KB)
p37_002.pdf
(55 KB)
p37_003.pdf
(56 KB)
p37_004.pdf
(61 KB)
p37_005.pdf
(59 KB)
Inne foldery tego chomika:
chap01
chap02
chap03
chap04
chap05
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