Let a= 1/2(x+ip) and a^t = 1/2(x-ip) be the towering and raising operators of a simple...

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Let a= 1/√2(x+ip) and a^t = 1/√2(x-ip) be the towering and raising operators of a simple harmonic oscillator (with t=W=1). If 10> is the ground state of oscillator and λ is a complex constant, the exceptional value of (Ψ/x/Ψ) in the state <Ψ>=exp(λa^t-λ*a)10> is: Let a= 1/√2(x+ip) and a^t = 1/√2(x-ip) be the towering and raising operators of a simple harmonic oscillator (with t=W=1). If 10> is the ground state of oscillator and λ is a complex constant, the exceptional value of (Ψ/x/Ψ) in the state <Ψ>=exp(λa^t-λ*a)10> is:

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