Answer:
Information shadow:
Mass of electron \[(m)=9.1\times
{{10}^{-31}}kg\]
Kinetic energy of electron \[(E)=3\times
{{10}^{-25}}J\]
Planck's constant 'h = \[6.626\times
{{10}^{-34}}Js\]
Problem solving strategy:
If kinetic energy of the particle is given then its de Broglie wavelength can
be calculated as,
\[\lambda
=\frac{h}{\sqrt{2Em}}\]
Working it out:
\[\lambda
=\frac{6.626\times {{10}^{-34}}}{\sqrt{2\times 3\times {{10}^{-25}}\times
9.1\times {{10}^{-31}}}}\]
\[=8.967\times {{10}^{-7}}m=896.7nm\]
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