Known: I(v) = 2n2²E, %3D p(e) x e ToT, e = nhv, n: any positive integer Ep(e) € n=1 E p(e) = 1 n=1 Prove that: hv hv ekgT – 1 - (for 0

icon
Related questions
Question
100%
Known:
I(v) = 2n2²E,
%3D
p(e) x e ToT,
e = nhv,
n: any positive integer
Ep(e) €
n=1
E
p(e) = 1
n=1
Prove that:
hv
hv
ekgT – 1
- (for 0 <r< 1)
En=1enx = 4
(e*)"
Hint 1: E=1r" =(for 0 <r< 1)
d
Hint 2: E-1 enx n =
%3D
m=1
dx
n=1enx
dx
Hint 3: enx =
Transcribed Image Text:Known: I(v) = 2n2²E, %3D p(e) x e ToT, e = nhv, n: any positive integer Ep(e) € n=1 E p(e) = 1 n=1 Prove that: hv hv ekgT – 1 - (for 0 <r< 1) En=1enx = 4 (e*)" Hint 1: E=1r" =(for 0 <r< 1) d Hint 2: E-1 enx n = %3D m=1 dx n=1enx dx Hint 3: enx =
Expert Solution
Step 1

Advanced Physics homework question answer, step 1, image 1

Step 2

Advanced Physics homework question answer, step 2, image 1

steps

Step by step

Solved in 4 steps with 4 images

Blurred answer