When the variation function ( = c1(1 + c2(2 is applied to a certain quantum-mechanical problem, one

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When the variation function ( = c1(1 + c2(2 is applied to a certain quantum-mechanical problem, one finds
(fAAA)%3D44, (fi|Ĥ|f2) (f|Á|f2) = 6a, (filfi) = 2b, (fal f2) = 3b, (filf2) = b, = a.

Where ( and b are known positive constants. Use this ( to find (in terms of ( and b) upper bounds to the lowest two energies, and for each W, find c1 and c2 for the normalized (.

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Quantum Chemistry

ISBN: 978-0321803450

7th edition

Authors: Ira N. Levine

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