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ToxBoy22
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Ive tried this quantum mechanic problem but I am not getting the right anwser:
a-operator = [x-operator + i (complex #)] (p-operator) / (square root of 2)
and
a-operator ^ t = x-operator - i (p-operator) / square root of 2
where x operator is the position operator and p operator is the momentum operator, show that [a-operator, a-operator ^ t] = h-bar or Plancks constant divided by 2pi,
or in expanded form, show that (a-operator)(a-operator ^ t) - (a-operator ^ t)(a-operator) = h-bar or Plancks constant divided by 2pi
a-operator = [x-operator + i (complex #)] (p-operator) / (square root of 2)
and
a-operator ^ t = x-operator - i (p-operator) / square root of 2
where x operator is the position operator and p operator is the momentum operator, show that [a-operator, a-operator ^ t] = h-bar or Plancks constant divided by 2pi,
or in expanded form, show that (a-operator)(a-operator ^ t) - (a-operator ^ t)(a-operator) = h-bar or Plancks constant divided by 2pi