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AWESOME! Here's my question!

 

 

Consider a system which is described by the state Y = (3/8)1/2Y11 + (1/8)1/2Y10 + AY1,-1, where A is a real constant.

 

(a) Calculate A so that |Y> is normalized;

(B) Find L+Y;

© Calculate the expectation values of Lx and L2 in the state |Y>;

(d) Find the probability associated with a measurement that gives zero for the z-component of the angular momentum;

(e) Calculate <F|Lz|Y> and <F|L_|Y>, where F = (8/15)1/2Y21 + (4/15)1/2Y10 + (3/15)1/2Y2,-1.

 

 

 

Anyone know?:(

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Consider a system which is described by the state Y = (3/8)1/2Y11 + (1/8)1/2Y10 + AY1,-1, where A is a real constant.

 

(a) Calculate A so that |Y> is normalized;

(B) Find L+Y;

© Calculate the expectation values of Lx and L2 in the state |Y>;

(d) Find the probability associated with a measurement that gives zero for the z-component of the angular momentum;

(e) Calculate <F|Lz|Y> and <F|L_|Y>, where F = (8/15)1/2Y21 + (4/15)1/2Y10 + (3/15)1/2Y2,-1.

 

 

 

Anyone know?:(

 

Seriously, this is the kind of things that really turns me on (I'm a physics major ;) )

 

If this wasn't a joke, define the variables and notations... I'm up for the challenge :cool:

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