2. Let ψ1 and ψ2 denote the normalized eigenf...
2. Let ψ1 and ψ2 denote the normalized eigenfunctions of particle with energy E1 and E2 respectively, with E2¿E1. At time t=0 the particle is prepared in the state ψ(t = 0) = 1 2 (ψ1 ψ2). The shortest time T at which ψ(t = T) will be orthogonal to ψ(t = 0) is?
 1 Crore+ students have signed up on EduRev. Have you?
1 Crore+ students have signed up on EduRev. Have you?

### Learn this topic in detail View courses related to this question

### Quick links for GATE exam 850+
Video Lectures 2500+
Revision Notes 600+
Online Tests 34+
Courses
2. Let ψ1 and ψ2 denote the normalized eigenfunctions of particle with energy E1 and E2 respectively, with E2¿E1. At time t=0 the particle is prepared in the state ψ(t = 0) = 1 2 (ψ1 ψ2). The shortest time T at which ψ(t = T) will be orthogonal to ψ(t = 0) is?
Question Description
2. Let ψ1 and ψ2 denote the normalized eigenfunctions of particle with energy E1 and E2 respectively, with E2¿E1. At time t=0 the particle is prepared in the state ψ(t = 0) = 1 2 (ψ1 ψ2). The shortest time T at which ψ(t = T) will be orthogonal to ψ(t = 0) is? for GATE 2023 is part of GATE preparation. The Question and answers have been prepared according to the GATE exam syllabus. Information about 2. Let ψ1 and ψ2 denote the normalized eigenfunctions of particle with energy E1 and E2 respectively, with E2¿E1. At time t=0 the particle is prepared in the state ψ(t = 0) = 1 2 (ψ1 ψ2). The shortest time T at which ψ(t = T) will be orthogonal to ψ(t = 0) is? covers all topics & solutions for GATE 2023 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for 2. Let ψ1 and ψ2 denote the normalized eigenfunctions of particle with energy E1 and E2 respectively, with E2¿E1. At time t=0 the particle is prepared in the state ψ(t = 0) = 1 2 (ψ1 ψ2). The shortest time T at which ψ(t = T) will be orthogonal to ψ(t = 0) is?.
Solutions for 2. Let ψ1 and ψ2 denote the normalized eigenfunctions of particle with energy E1 and E2 respectively, with E2¿E1. At time t=0 the particle is prepared in the state ψ(t = 0) = 1 2 (ψ1 ψ2). The shortest time T at which ψ(t = T) will be orthogonal to ψ(t = 0) is? in English & in Hindi are available as part of our courses for GATE. Download more important topics, notes, lectures and mock test series for GATE Exam by signing up for free.
Here you can find the meaning of 2. Let ψ1 and ψ2 denote the normalized eigenfunctions of particle with energy E1 and E2 respectively, with E2¿E1. At time t=0 the particle is prepared in the state ψ(t = 0) = 1 2 (ψ1 ψ2). The shortest time T at which ψ(t = T) will be orthogonal to ψ(t = 0) is? defined & explained in the simplest way possible. Besides giving the explanation of 2. Let ψ1 and ψ2 denote the normalized eigenfunctions of particle with energy E1 and E2 respectively, with E2¿E1. At time t=0 the particle is prepared in the state ψ(t = 0) = 1 2 (ψ1 ψ2). The shortest time T at which ψ(t = T) will be orthogonal to ψ(t = 0) is?, a detailed solution for 2. Let ψ1 and ψ2 denote the normalized eigenfunctions of particle with energy E1 and E2 respectively, with E2¿E1. At time t=0 the particle is prepared in the state ψ(t = 0) = 1 2 (ψ1 ψ2). The shortest time T at which ψ(t = T) will be orthogonal to ψ(t = 0) is? has been provided alongside types of 2. Let ψ1 and ψ2 denote the normalized eigenfunctions of particle with energy E1 and E2 respectively, with E2¿E1. At time t=0 the particle is prepared in the state ψ(t = 0) = 1 2 (ψ1 ψ2). The shortest time T at which ψ(t = T) will be orthogonal to ψ(t = 0) is? theory, EduRev gives you an ample number of questions to practice 2. Let ψ1 and ψ2 denote the normalized eigenfunctions of particle with energy E1 and E2 respectively, with E2¿E1. At time t=0 the particle is prepared in the state ψ(t = 0) = 1 2 (ψ1 ψ2). The shortest time T at which ψ(t = T) will be orthogonal to ψ(t = 0) is? tests, examples and also practice GATE tests. (Scan QR code)