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A particle-free to move along the X-axis has potential energy given by U(x) = k [1-exp(-x2)] forwhere k is a positive constant of appropriate dimensions. Then which of the following are incorrect?a)At points away from the origin, the particle is in unstable equilibriumb)For any finite nonzero value of x, there is a force directed away from the origin.c)It its total mechanical energy is k/2, it has its minimum kinetic energy at the origin.d)For small displacements from x = 0, the motion is simple harmonic.Correct answer is option 'A,B,C'. Can you explain this answer? for Physics 2024 is part of Physics preparation. The Question and answers have been prepared
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the Physics exam syllabus. Information about A particle-free to move along the X-axis has potential energy given by U(x) = k [1-exp(-x2)] forwhere k is a positive constant of appropriate dimensions. Then which of the following are incorrect?a)At points away from the origin, the particle is in unstable equilibriumb)For any finite nonzero value of x, there is a force directed away from the origin.c)It its total mechanical energy is k/2, it has its minimum kinetic energy at the origin.d)For small displacements from x = 0, the motion is simple harmonic.Correct answer is option 'A,B,C'. Can you explain this answer? covers all topics & solutions for Physics 2024 Exam.
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Here you can find the meaning of A particle-free to move along the X-axis has potential energy given by U(x) = k [1-exp(-x2)] forwhere k is a positive constant of appropriate dimensions. Then which of the following are incorrect?a)At points away from the origin, the particle is in unstable equilibriumb)For any finite nonzero value of x, there is a force directed away from the origin.c)It its total mechanical energy is k/2, it has its minimum kinetic energy at the origin.d)For small displacements from x = 0, the motion is simple harmonic.Correct answer is option 'A,B,C'. Can you explain this answer? defined & explained in the simplest way possible. Besides giving the explanation of
A particle-free to move along the X-axis has potential energy given by U(x) = k [1-exp(-x2)] forwhere k is a positive constant of appropriate dimensions. Then which of the following are incorrect?a)At points away from the origin, the particle is in unstable equilibriumb)For any finite nonzero value of x, there is a force directed away from the origin.c)It its total mechanical energy is k/2, it has its minimum kinetic energy at the origin.d)For small displacements from x = 0, the motion is simple harmonic.Correct answer is option 'A,B,C'. Can you explain this answer?, a detailed solution for A particle-free to move along the X-axis has potential energy given by U(x) = k [1-exp(-x2)] forwhere k is a positive constant of appropriate dimensions. Then which of the following are incorrect?a)At points away from the origin, the particle is in unstable equilibriumb)For any finite nonzero value of x, there is a force directed away from the origin.c)It its total mechanical energy is k/2, it has its minimum kinetic energy at the origin.d)For small displacements from x = 0, the motion is simple harmonic.Correct answer is option 'A,B,C'. Can you explain this answer? has been provided alongside types of A particle-free to move along the X-axis has potential energy given by U(x) = k [1-exp(-x2)] forwhere k is a positive constant of appropriate dimensions. Then which of the following are incorrect?a)At points away from the origin, the particle is in unstable equilibriumb)For any finite nonzero value of x, there is a force directed away from the origin.c)It its total mechanical energy is k/2, it has its minimum kinetic energy at the origin.d)For small displacements from x = 0, the motion is simple harmonic.Correct answer is option 'A,B,C'. Can you explain this answer? theory, EduRev gives you an
ample number of questions to practice A particle-free to move along the X-axis has potential energy given by U(x) = k [1-exp(-x2)] forwhere k is a positive constant of appropriate dimensions. Then which of the following are incorrect?a)At points away from the origin, the particle is in unstable equilibriumb)For any finite nonzero value of x, there is a force directed away from the origin.c)It its total mechanical energy is k/2, it has its minimum kinetic energy at the origin.d)For small displacements from x = 0, the motion is simple harmonic.Correct answer is option 'A,B,C'. Can you explain this answer? tests, examples and also practice Physics tests.