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Byju's Answer
Standard XII
Physics
Moseley's Law
The X-ray com...
Question
The X-ray coming from a Coolidge tube has a cutoff wavelength of 80 pm. Find the kinetic energy of the electrons hitting the target.
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Solution
Given:
Cutoff wavelength of the Coolidge tube,
λ
= 80 pm
Energy of the electron hitting the target
E
is given by
E
=
h
c
λ
Here,
h = Planck's constant
c = Speed of light
λ
= Wavelength of light
∴
E
=
1242
eV
-
nm
80
×
10
-
3
⇒
E
=
1242
×
10
-
9
eV
80
×
10
-
12
⇒
E
=
15
.
525
×
10
3
eV
≈
15
.
5
keV
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Similar questions
Q.
Consider a photon of a continuous X-ray coming from a Coolidge tube. Its energy comes from
(a) the kinetic energy of the striking electron
(b) the kinetic energy of the free electrons of the target
(c) the kinetic energy of the ions of the target
(d) an atomic transition in the target
Q.
Cutoff wavelength of X-rays coming from a Coolidge tube depends on the
Q.
The energy of a photon of a characteristic X-ray from a Coolidge tube comes from
(a) the kinetic energy of the striking electron
(b) the kinetic energy of the free electrons of the target
(c) the kinetic energy of the ions of the target
(d) an atomic transition in the target
Q.
Cutoff wavelength of X-rays coming from a Coolidge tube depends on the
(a) target material
(b) accelerating voltage
(c) separation between the target and the filament
(d) temperature of the filament.
Q.
If the shortest wavelength of the continuous X-ray spectrum coming out of a Coolidge tube is
0.01
n
m
, then the de Broglie wavelength of the electron reaching the target metal in the Coolidge tube is approximately
(
h
c
=
12400
e
V
A
,
h
=
6.63
×
10
−
34
in MKS, mass of electron
=
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×
10
−
31
k
g
)
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