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By how much would the stopping potential...

By how much would the stopping potential for given photosensitive surface go up if the frequency of the incident radiations were to be increased from `4xx10^(15) Hz` to `8xx10^(15)Hz`? Given `h = 6.4xx10^(-34) J.s, e = 1.6xx10^(-19)C and c = 3xx10^(8) m.s^(-1)`.

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Given frequencies , `v_1=4xx10^(15) Hz and v_2=8xx10^(15)Hz`
Einstein.s photoelectric equation is
`eV_0 = hv-W`
For `v_1=4xx10^(15) Hz`
`eV_(01)=hv_1-W" "...(i)`
For `v_2=8xx10^(15)Hz`
`eV_(02)=hv_2-W" "...(ii)`
Subtracting (i) from (ii) , we get
`e(V_(0_2)-V_(0_1))=h(v_2-v_1)`
`V_(0_2)-V_(0_1)=(h(v_2-v_1))/e=16.5V`
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By how which would the stopping potential for a given photosensitive surface go up if the frequency of the incident radiations were to be increased from 4xx10^(15)Hz to 8xx10^(15)Hz ? Given, h=6.6xx10^(-34)Js , e=1.6xx10^(-19)C and c=3xx10^8ms^-1 .

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