The wave function for a certain particle is πΉ = π΄cos2π₯ πππ β π
2 < π₯ < π
2
Find the value
of A.
πΉ = π΄cos2π₯ πππ β π/2 < π₯ < π/2
Using normalization conditionΒ Β Β Β Β Β Β Β [ lower limit =β π/2, upper limit = π/2]
"\\smallint"|πΉ|2Β dx =1
A2Β "\\intop"cos22xdx =1
A2"\\smallint"(1+cos4x) dx =2
A2Β [x] =2
A2Β [π]=2
A2Β π =2
Β Β Β Β (ANSWER)
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