In a photoelectric experiment using a CalciumCalcium surface,
you find a stopping potential of 0.71 V for a wavelength of 347 nm
and a stopping potential of 2.86 V for a wavelength of 217
nm.
Because this is an experiment, your value of Planck's constant will
be slightly different from the official value.
From these data find
a) a value for Planck's constant h
__________________×10−34J⋅s
b) the work function for CalciumCalcium
eVeV
c) the cutoff wavelength for this metal
a)
stopping potential,V1=0.71v for lambda1=347 nm
K.E1=0.71 ev
f1=C/lambda1
f1=3*10^8/(347*10^-9)
f1=0.864*10^15 Hz
stopping potential,V2=2.86v for lambda12=217 nm
K.E2=2.86 ev,
f2=C/lambda2
f2=3*10^8/(217*10^-9)
f2=1.38*10^15 Hz
use
by using Einstein's photoelectric equation,
h*f=W + K
===>
h=(K2-K1)/(f2-f1)
h=(2.86-0.71)*(1.6*10^-19)/((1.38-0.864)*10^15)
h=6.67*10^-34 J.sec
b)
work function, w=h*f1-K1
=((6.67*10^-34*0.864*10^15)-(0.71*1.6*10^-19))/(1.6*10^-19)
=2.892 ev
c)
w=h*C/lambda
2.892*1.6*10^-19=(6.67*10^-34*3*10^8)/(lambda)
lambda=4.324*10^-7 m
=432.4 nm
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