Light described at a place by the equation `E= (100 V(m^-1)) [sin (5 xx (10^15)m(s^-1))t + sin (8 xx (10^15)(s^-1)t]` falls on a metal surface having work function `2.0 eV`. Calculate the maximum kinetic energy of the photoelectrons.

Light described at a place by the equation `E= (100 V(m^-1)) [sin (5 x

1.	Light described at a place by the equation `E= (100 V(m^-1)) [sin (5 xx (10^15)m(s^-1))t + sin (8 xx (10^15)(s^-1)t]` falls on a metal surface having work function `2.0 eV`. Calculate the maximum kinetic energy of the photoelectrons.
Answer» The light contains two different frequencies. The one with larger frequency will case photoelectrons with largest kinetic energy. This larger frequency is `v=(omega)/(2pi)=(8xx10^(15)s^(-1))/(2pi)` The maximum kinetic energy of the photoelectron is `K_(max)=hv-W` `=(4.14xx10^(15)eV-s)xx((8xx10^(15))/(2pi)s^(-1))-2.0 eV` `5.27 eV-2.0eV=3.27 eV`.

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Light described at a place by the equation `E= (100 V(m^-1)) [sin (5 xx (10^15)m(s^-1))t + sin (8 xx (10^15)(s^-1)t]` falls on a metal surface having work function `2.0 eV`. Calculate the maximum kinetic energy of the photoelectrons.

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