How Many Photons Do a Light Bulb and Microwave Emit Per Second?

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A 75 Watt light bulb emits photons at a wavelength of 500nm, while an 850 Watt microwave emits at a corrected wavelength of 150mm. To estimate the number of photons emitted per second, the relationship E = hν or E = c/λ can be used to calculate energy per photon from the given power. The discussion highlights confusion regarding the application of blackbody radiation equations and the importance of distance in power calculations. Ultimately, the significance of quantum effects in this context is considered negligible, as no quantized values appear in the calculations.
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Homework Statement


Consider a 75 Watt light bulb and an 850 Watt microwave. If the wavelengths of the radiation they emit are 500nm and 150nm, respectively, estimate teh number of photons they emit per second. Are teh quantum effects important in them?

Homework Equations


?

M(T) = \sigma T^4 Now this gives me the watts per meter^2. But I don't know the meter^2. (This doesn't make sense to me because the watts/meter^2 should be a function of the distance, farther out --> less watts/meter^2, but this function says nothing of distance...)

The Attempt at a Solution


Dont know where to start!

edit- My thoughts are I need to get teh Joules per second emitted from the object. I can then turn this into photons per second using the relationship E = h\nu

Thx for any help!
 
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Your second thoughts are correct, you don't need to consider the blackbody (which the microwave isn't). Just use E=hv , or E = c/lambda to get the energy per photon then the power you have been given.
ps I think you have misread the wavelength for the microwave it should probably be a few cm, 150nm is UV.
 
Yes you are right, the microwave is 150 mm.

Now I have the answers in photons/second. The question "Are the quantum effects important in them?". I have to figure out if the quantized nature of the radiation is significant. hmm... I am thinking its no, but I have no reason for that. I don't see and quantized values in the equations I wrote...
 
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The book claims the answer is that all the magnitudes are the same because "the gravitational force on the penguin is the same". I'm having trouble understanding this. I thought the buoyant force was equal to the weight of the fluid displaced. Weight depends on mass which depends on density. Therefore, due to the differing densities the buoyant force will be different in each case? Is this incorrect?

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