Recent content by Stevee

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    Classical physics wavelength of monochromatic light

    600nm.. [6.64x10^-34*3x10^8]/600x10^-9 = ∑ + 1.76x10^-19 unknown nm... [6.64x10^-34*3x10^8]/ lambda = ∑ + 1.76x10^-19
  2. S

    Classical physics wavelength of monochromatic light

    Oh ok, ofcourse haha, so from this we can work out the photon energy?
  3. S

    Classical physics wavelength of monochromatic light

    so it would be equivalent to the energy required to emit a photoelectron from the tube?
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    Classical physics wavelength of monochromatic light

    Thankyou, hmm it doesn't seem to be working out for me. So i used E=q*V E=(1.6x10^-19)*(1.10)=1.76x10^-19 into... E=h*c/lambda 1.76x10^-19=(6.63x10^-34)*(3x10^8)/lambda where lambda comes out as113x10^-8m. im doing something wrong
  5. S

    Classical physics wavelength of monochromatic light

    q=E/V? oh woww.. haha You use E=qV to find the energy then just sub it into E=h*c/lambda and solve for lambda right?..
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    Classical physics wavelength of monochromatic light

    Oh, sorry photoelectron not electron.. my mistake well I am not entirely sure, I am having a real blank at the moment... I am not sure on whether its possible to use the first wavelength (and stopping pot.) to calculate the work function to sub into the equation, but the frequency changes with...
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    Classical physics wavelength of monochromatic light

    So, the stopping potential would be equivalent to the available kinetic energy which is [Avail. Ek=E - sigma] right? Do i then work out the work function from the other provided wavelength? The stopping potential tells us the amount of voltage required to stop the movement of electrons, so into...
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    Classical physics wavelength of monochromatic light

    Homework Statement A stopping potential of 0.50 V is required when a phototube is illuminated with monochromatic light of wavelength 600 nm. Monochromatic light of a different wavelength is now shone on the tube, and the stopping potential is measured to be 1.1V. What is the wavelength of this...
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