Achieve #7


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905574994
Posts: 107
Joined: Fri Sep 24, 2021 7:26 am

Achieve #7

Postby 905574994 » Sat Oct 16, 2021 6:20 pm

Hi,

Could someone please help me with this question:

Suppose the typical work function of the metal is roughly 3.370×10−19 J. Calculate the maximum wavelength in angstroms of the radiation that will eject electrons from the metal.

Thanks!

Anna Castaneda 2E
Posts: 105
Joined: Fri Sep 24, 2021 5:18 am

Re: Achieve #7

Postby Anna Castaneda 2E » Sat Oct 16, 2021 6:55 pm

Hi! I solved this by using the equation
lambda = ch/work function
since the work function is given. You should get a wavelength in meters, which you can then convert into angstroms.

Albert Chen 1G
Posts: 101
Joined: Fri Sep 24, 2021 6:28 am

Re: Achieve #7

Postby Albert Chen 1G » Sat Oct 16, 2021 7:15 pm

For this question, you should use the equation lambda= hc / work function. H= plancks constant and C= speed of light. So, it would look like this:
(6.626 * 10^-34) * (3.00x10^8) / 3.370×10−19 J. Then multiply by 1x10^10 in order to get angstroms.

Travis Wang 2G
Posts: 100
Joined: Fri Sep 24, 2021 5:11 am

Re: Achieve #7

Postby Travis Wang 2G » Sun Oct 17, 2021 12:42 am

To go from energy to wavelength, we need to convert to frequency using E=hv and then to wavelength using lamda=c/frequency. After this is just a conversion to angstroms by moving decimal places until the power of 10 is -10. The reason it says maximum wavelength is because an increase in wavelength is a decrease in energy. If the wavelength of the radiation were any larger, there simply wouldn't be enough energy overcome the work threshold and eject electrons.


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