L= = x² + x² y ² 2 kx² y² 2
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Q: (b) Determine Lagrange's equations of motion for this particle.
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Q: 6. For the Lagrangian i² + x²ÿ² kx²y² L find equations of motion.
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Q: 1. Given the Lagrangian L = xỳ +2xyx + x²ì − x³, - ⚫ find the constants of motion,
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What is the equation of motion for this Lagrangian
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- How do I solve part a of (P1.2)We can represent the Hadamard gate in Sz basis, as shown in the attached image.Show that the Hadamard gate is a do-able and find the rotation axis and angle that fulfils the Hadamard gate. (Note that you will need to include a global phase)[General Theory of Relativity]
- Let's say we have a particle in motion. If f(x) represents the function of the particle's velocity, what does the integral of f(x) represent?Derive the governing equation of the Cartpole system. m MHow can be convert the equation of motion we got into a linear form defining u(theta)=1/r(t)? What is its solution? Is this an open or closed orbit?