Consider two eigenstates |π’1
β© and |π’2
β© of an observable satisfy theΒ
condition β¨π’1
|π’2
β© = 4 and β¨π’1
|π’1
β© = β¨π’2
|π’2
β© = 1. Find a normalizedΒ
linear combination of |π’1
β© and |π’2
β© ,i.e., (π|π’1
β© +
π|π’2
β©, where a and b are real constant) which is orthogonal to (|π’1
β© β
|π’2
β©).
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