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Question 5

 
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M.C.
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PostPosted: Thu Apr 12, 2007 6:45 pm    Post subject: Question 5 Reply with quote

Dr. Ferdinand,
I was thinking that the intensity of light does not change the rate of elecrton emission, but it is photon energy which does that. However, here, the intensity is changing the rate. Could you please explain this alittle bit more.
M.C.
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admin
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PostPosted: Thu Apr 12, 2007 10:03 pm    Post subject: Reply with quote

Intensity, amplitude and energy are all positively correlated. Thus I see no difference between the intensity of light and photon energy.
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Matthew
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PostPosted: Sun Apr 15, 2007 11:31 pm    Post subject: Reply with quote

On the MCAT, if question asks about sound and relation with intensity use the formula (I=P/A) You can think about this conceptually by speaking loud next to someone compared to someone far away. The "someone" far away doesn't get the same intensity, it's much lower than they poor fella next to you why you are yelling.

On the other side of the grass, if on the MCAT talks about light and intensity, remember that the square of Amplitude is equal to the intensity of the light. And as Dr. Ferdinand so clearly pointed out, when you think intensity for light, it is the same as energy.
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PostPosted: Thu Aug 30, 2007 4:42 pm    Post subject: Reply with quote

quick question, is the intensity related to energy (amplitude) bc of hookes law? 1/2kA^2?

Seems reasonable.
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admin
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PostPosted: Fri Aug 31, 2007 11:15 pm    Post subject: Reply with quote

That's correct.

PS: Relativity is not covered in the MCAT.
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hoanle888753



Joined: 05 Jan 2010
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PostPosted: Wed Jun 09, 2010 3:55 pm    Post subject: Reply with quote

I still have some difficulty in understanding how increasing the light intensity can affect the rate of electron emission in question 5. I thought that an electron can only be ionize at a specific energy level and thus specific frequency of light. Ques.1 seem to agree with the idea that intensity should have no affect on the emission of electron since it state that "no matter how much red light was shown on the metal light, no electrons was detected." It appear to me that increasing the intensity of light doesn't mean that the energy of light has increase (since the light still have the same specific frequency), but rather the rate at which the energy is deliver has increase. Thus the rate at which the electron is emitted increase with the intensity only if the light energy to begin with correspond to that of the electron energy, but if the light have less energy that that of the electron, then no matter how great the intensity is, the electron will not be emitted. Does this make sense? Thanks
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jellywing_2058



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PostPosted: Thu Jun 17, 2010 11:41 am    Post subject: Reply with quote

Yes, it does make sense. The electrons require some minimum amount of energy to be ejected out of the beryllium atoms; this minimum energy is called the Work Function or the Threshold Energy, and requires radiation of a minimum frequency to provide this much energy.

W = h f W = Work Function, f = Minimum frequency
It is obvious that below this frequency there will be no emission.

However, increasing the frequency f will mean more energy carried by the light photons, and therefore more energy imparted to the electrons and therefore electrons emitted will have more kinetic energy.
Increasing the Intensity implies that the number of Photons per second have increased; more photons are now impinging per second and therefore more electrons are now being emitted. They are thus linearly or directly proportional.

20 photons/ second result in an R = 20 electrons/ second. We are of course assuming that each incident photon will eject an electron.

Doubling the intensity would mean that the number of Photons per second has now become 40 photons/ second causing an emission of 40 electrons per second, that is a R = 40 electrons/ second. Assuming again, of course that each incident photon ejects an electron.

The Basic condition of course remains that the Frequency of the incident photons is above the Threshold Frequency f, where h f = W, W being the minimum energy required to cause emission and h, the Planck’s Constant = 6.626 x 10^-34 J s.

I hope this helps Smile
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