JEE Syllabus
Characteristic and continuous X-rays, Moseley's law;
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sections of the chapter
44.1 Production of X-rays
44.2 Continuous and characteristic X-rays
44.3 Soft and Hard X-rays
44.4 Moseley's law
44.5 Bragg's law
44.6 Properties and uses of X-rays
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Study Plan
Day 1
44.1 Production of X-rays
44.2 Continuous and characteristic X-rays
44.3 Soft and Hard X-rays
Worked out examples 1 to 3
Day 2
44.4 Moseley's law
44.5 Bragg's law
44.6 Properties and uses of X-rays
WOE 3 to 6
Day 3
Exercises 1 to 10
Day 4
Exercises 11 to 20
Day5
Exercises 21 t0 27
Day 6
Objectives I and II
Day 7
Questions for short answer
Concept review
Formula review
JEE question 2007 Paper I
STATEMENT-1
If the accelerating potential in an X-ray tube is increased, the wavelengths of the characteristic X-ray do not change.
because
STATEMENT-2
When an electron beam strikes the target in an X-ray tube, part of the kinetic energy is converted into X-ray energy.
(A) Statement-1 is True, Statement-2 is True; Statement-2 is a correct explanation for Statement-1
(B) Statement-1 is True, Statement-2 is True; Statement-2 is NOT a correct explanation for Statement-1
(C) Statement-1 is True, Statement-2 is False
(D) Statement-1 is False, Statement-2 is True
Correct choice: B
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JEE 2007 Paper II
Electrons with de-Broglie wavelength λ fall on the target in an X-ray tube. The cut-off wavelength of the emitted X-ray is
(A) λ-0 = 2mcλ^2/h
(B) λ-0 = 2h/mc
(C) λ-0 = 2m^2c^2λ^3/h^2
(D) λ-0 = λ
Correct Choice: A
Cut – off wavelength corresponds to applied accelerating potential (V)
λ cut-off = hc/eV
eV = (1/2)mv^2 = P^2/2m
and P = h/λ
eV = h^2/2mλ^2 =
λ cutoff = hc/(h^2/2mλ^2) = hc*2mλ^2/h^2 = 2mcλ^2/h
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