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A source S(1) is producing 10^(15) photo...

A source `S_(1)` is producing `10^(15)` photons/s of wavelength `5000 Å` Another source `S_(2)` is producing `1.02 xx 10^(15)` photons per second of wavelength `5100 Å`. Then `("power of" `S_(2))/("power of" S_(1))` is equal to

A

1

B

1.1

C

1.04

D

0.98

Text Solution

Verified by Experts

The correct Answer is:
A

Power of source `= E/t = (nhv)/(t)= Nhv= (Nhc)/(lambda)`
where `N= `No. of photons emitted/sec.
`:. (P_(2))/(P_(1))=(N_(2)hc)/(lambda_(2))xx (lambda_(1))/(N_(1)hc)`
`=(lambda_(1)N_(2))/(N_(1)lambda_(2))= (5000xx10^(-10)xx1.02xx10^(15))/(10^(5)xx5100xx10^(-10))`
`=(50xx1.02)/(51)=1`
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