A particle is moving in a three-dimensional potential V (x, y, z) = mo (2x +y +4z). If the mass of the particle is m, then what is the energy of the particle in the lowest quantum State? (a) 3+2 (b) 2 (c) (3+ (d) ħo
A particle is moving in a three-dimensional potential V (x, y, z) = mo (2x +y +4z). If the mass of the particle is m, then what is the energy of the particle in the lowest quantum State? (a) 3+2 (b) 2 (c) (3+ (d) ħo
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![A particle is moving in a three-dimensional potential V (x, y, z)=-mo (2x² +y² +4z° ).
If the mass of the particle is m, then what is the energy of the particle in the lowest quantum
State?
(a)
(3+ v2
(b)
ħo
(c)
(3+ V2) ħo
(d)
ħo
12](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ff879e60a-3663-422b-89a5-3b85841715dd%2Fb4aace61-893c-42fd-832a-09bb42ac254b%2Fz3blx3_processed.jpeg&w=3840&q=75)
Transcribed Image Text:A particle is moving in a three-dimensional potential V (x, y, z)=-mo (2x² +y² +4z° ).
If the mass of the particle is m, then what is the energy of the particle in the lowest quantum
State?
(a)
(3+ v2
(b)
ħo
(c)
(3+ V2) ħo
(d)
ħo
12
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