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The de-Broglie wavelength of an electron...

The de-Broglie wavelength of an electron of kinetic energy 9 eV is (take, `h=4xx10^(-15)eV-s,c=3xx10^(10)cm//s` and the mass `m_(e)` of electron as `m_(e)c^(2)=0.5` MeV 

A

`4xx10^(-8)` cm

B

`3xx10^(-8)` cm

C

`4xx10^(-7)` cm

D

`3xx10^(-7)` cm

Text Solution

Verified by Experts

The correct Answer is:
A

For electron, `pc=sqrt(2KEm_(0)c^(2))`
`implies" "pc=sqrt(2xx9eV xx0.58xx10^(6))`
`implies" "pc=3xx10^(3)eV`
Now, de-Broglie wavelength,
`lambda=(hc)/(pc)=(4xx10^(-15)xx3xx10^(10))/(3xx10^(3))=4xx10^(-8)" cm"`
`(because c=3xx10^(10)" cm"//"s")`
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