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Paragraph for Questions 16to 18When a particle of mass m moves on the x-axis in a potentialof the form V(x) = kx2 it performs simple harmonic motion.The corresponding time period is proportional to , as canbe seen easily using dimensional analysis. However, themotion of a particle can be periodic even when its potentialenergy increases on both sides of x = 0 in a way differentfrom kx2 and its total energy is such that the particle does notescape to infinity. Consider a particle of mass m moving onthe x-axis. Its potential energy is V(x) = αx4 (α > 0) for |x|near the origin and becomes a constant equal to V0 for|x| ≥ X0 (see figure).Q.The acceleration of this particle for |x| > X0 isa)proportional to V0b)proportional toc)proportional tod)eroCorrect answer is option 'D'. Can you explain this answer? for JEE 2024 is part of JEE preparation. The Question and answers have been prepared
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the JEE exam syllabus. Information about Paragraph for Questions 16to 18When a particle of mass m moves on the x-axis in a potentialof the form V(x) = kx2 it performs simple harmonic motion.The corresponding time period is proportional to , as canbe seen easily using dimensional analysis. However, themotion of a particle can be periodic even when its potentialenergy increases on both sides of x = 0 in a way differentfrom kx2 and its total energy is such that the particle does notescape to infinity. Consider a particle of mass m moving onthe x-axis. Its potential energy is V(x) = αx4 (α > 0) for |x|near the origin and becomes a constant equal to V0 for|x| ≥ X0 (see figure).Q.The acceleration of this particle for |x| > X0 isa)proportional to V0b)proportional toc)proportional tod)eroCorrect answer is option 'D'. Can you explain this answer? covers all topics & solutions for JEE 2024 Exam.
Find important definitions, questions, meanings, examples, exercises and tests below for Paragraph for Questions 16to 18When a particle of mass m moves on the x-axis in a potentialof the form V(x) = kx2 it performs simple harmonic motion.The corresponding time period is proportional to , as canbe seen easily using dimensional analysis. However, themotion of a particle can be periodic even when its potentialenergy increases on both sides of x = 0 in a way differentfrom kx2 and its total energy is such that the particle does notescape to infinity. Consider a particle of mass m moving onthe x-axis. Its potential energy is V(x) = αx4 (α > 0) for |x|near the origin and becomes a constant equal to V0 for|x| ≥ X0 (see figure).Q.The acceleration of this particle for |x| > X0 isa)proportional to V0b)proportional toc)proportional tod)eroCorrect answer is option 'D'. Can you explain this answer?.
Solutions for Paragraph for Questions 16to 18When a particle of mass m moves on the x-axis in a potentialof the form V(x) = kx2 it performs simple harmonic motion.The corresponding time period is proportional to , as canbe seen easily using dimensional analysis. However, themotion of a particle can be periodic even when its potentialenergy increases on both sides of x = 0 in a way differentfrom kx2 and its total energy is such that the particle does notescape to infinity. Consider a particle of mass m moving onthe x-axis. Its potential energy is V(x) = αx4 (α > 0) for |x|near the origin and becomes a constant equal to V0 for|x| ≥ X0 (see figure).Q.The acceleration of this particle for |x| > X0 isa)proportional to V0b)proportional toc)proportional tod)eroCorrect answer is option 'D'. Can you explain this answer? in English & in Hindi are available as part of our courses for JEE.
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Here you can find the meaning of Paragraph for Questions 16to 18When a particle of mass m moves on the x-axis in a potentialof the form V(x) = kx2 it performs simple harmonic motion.The corresponding time period is proportional to , as canbe seen easily using dimensional analysis. However, themotion of a particle can be periodic even when its potentialenergy increases on both sides of x = 0 in a way differentfrom kx2 and its total energy is such that the particle does notescape to infinity. Consider a particle of mass m moving onthe x-axis. Its potential energy is V(x) = αx4 (α > 0) for |x|near the origin and becomes a constant equal to V0 for|x| ≥ X0 (see figure).Q.The acceleration of this particle for |x| > X0 isa)proportional to V0b)proportional toc)proportional tod)eroCorrect answer is option 'D'. Can you explain this answer? defined & explained in the simplest way possible. Besides giving the explanation of
Paragraph for Questions 16to 18When a particle of mass m moves on the x-axis in a potentialof the form V(x) = kx2 it performs simple harmonic motion.The corresponding time period is proportional to , as canbe seen easily using dimensional analysis. However, themotion of a particle can be periodic even when its potentialenergy increases on both sides of x = 0 in a way differentfrom kx2 and its total energy is such that the particle does notescape to infinity. Consider a particle of mass m moving onthe x-axis. Its potential energy is V(x) = αx4 (α > 0) for |x|near the origin and becomes a constant equal to V0 for|x| ≥ X0 (see figure).Q.The acceleration of this particle for |x| > X0 isa)proportional to V0b)proportional toc)proportional tod)eroCorrect answer is option 'D'. Can you explain this answer?, a detailed solution for Paragraph for Questions 16to 18When a particle of mass m moves on the x-axis in a potentialof the form V(x) = kx2 it performs simple harmonic motion.The corresponding time period is proportional to , as canbe seen easily using dimensional analysis. However, themotion of a particle can be periodic even when its potentialenergy increases on both sides of x = 0 in a way differentfrom kx2 and its total energy is such that the particle does notescape to infinity. Consider a particle of mass m moving onthe x-axis. Its potential energy is V(x) = αx4 (α > 0) for |x|near the origin and becomes a constant equal to V0 for|x| ≥ X0 (see figure).Q.The acceleration of this particle for |x| > X0 isa)proportional to V0b)proportional toc)proportional tod)eroCorrect answer is option 'D'. Can you explain this answer? has been provided alongside types of Paragraph for Questions 16to 18When a particle of mass m moves on the x-axis in a potentialof the form V(x) = kx2 it performs simple harmonic motion.The corresponding time period is proportional to , as canbe seen easily using dimensional analysis. However, themotion of a particle can be periodic even when its potentialenergy increases on both sides of x = 0 in a way differentfrom kx2 and its total energy is such that the particle does notescape to infinity. Consider a particle of mass m moving onthe x-axis. Its potential energy is V(x) = αx4 (α > 0) for |x|near the origin and becomes a constant equal to V0 for|x| ≥ X0 (see figure).Q.The acceleration of this particle for |x| > X0 isa)proportional to V0b)proportional toc)proportional tod)eroCorrect answer is option 'D'. Can you explain this answer? theory, EduRev gives you an
ample number of questions to practice Paragraph for Questions 16to 18When a particle of mass m moves on the x-axis in a potentialof the form V(x) = kx2 it performs simple harmonic motion.The corresponding time period is proportional to , as canbe seen easily using dimensional analysis. However, themotion of a particle can be periodic even when its potentialenergy increases on both sides of x = 0 in a way differentfrom kx2 and its total energy is such that the particle does notescape to infinity. Consider a particle of mass m moving onthe x-axis. Its potential energy is V(x) = αx4 (α > 0) for |x|near the origin and becomes a constant equal to V0 for|x| ≥ X0 (see figure).Q.The acceleration of this particle for |x| > X0 isa)proportional to V0b)proportional toc)proportional tod)eroCorrect answer is option 'D'. Can you explain this answer? tests, examples and also practice JEE tests.