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Two independent harmonic oscillators of equal mass are oscillating about the origin with angular frequencies ω1 and ω2 and have total energies E1 and E2, respectively. The variations of their momenta p with positions x are shown in the figures.    then the correct equation(s) is(are)
  • a)
    E1ω1 = E2ω2
  • b)
  • c)
    ω1ω2 = n2
  • d)
Correct answer is option 'B,D'. Can you explain this answer?
Verified Answer
Two independent harmonic oscillators of equal mass are oscillating abo...
Maximum linear momentum in case 1 is (p1)max = mvmax
b = m [aw1] ...(i)
Maximum linear momentum in case 2 is (p2)max = mvmax
R = m [Rω2]
∴ 1 = mω2     ...(ii)
Dividing (i) & (ii) 
      ∴ B is a correct option.

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Two independent harmonic oscillators of equal mass are oscillating about the origin with angular frequencies ω1 and ω2 and have total energies E1 and E2, respectively. The variations of their momenta p with positions x are shown in the figures. then the correct equation(s) is(are) a)E1ω1 = E2ω2b)c)ω1ω2 = n2d)Correct answer is option 'B,D'. Can you explain this answer? for JEE 2025 is part of JEE preparation. The Question and answers have been prepared according to the JEE exam syllabus. Information about Two independent harmonic oscillators of equal mass are oscillating about the origin with angular frequencies ω1 and ω2 and have total energies E1 and E2, respectively. The variations of their momenta p with positions x are shown in the figures. then the correct equation(s) is(are) a)E1ω1 = E2ω2b)c)ω1ω2 = n2d)Correct answer is option 'B,D'. Can you explain this answer? covers all topics & solutions for JEE 2025 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for Two independent harmonic oscillators of equal mass are oscillating about the origin with angular frequencies ω1 and ω2 and have total energies E1 and E2, respectively. The variations of their momenta p with positions x are shown in the figures. then the correct equation(s) is(are) a)E1ω1 = E2ω2b)c)ω1ω2 = n2d)Correct answer is option 'B,D'. Can you explain this answer?.
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