PROBLEM 1: Using the ladder operators â and â', calculate the following matrix elements Inn and Jnn' for an arbitrary relation between n and n': Inn' = (n'|a2|n), Jnn' = (n'|pr|n)
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A: Ques: SHOW THAT
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Q: Find derivative of functions:
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Q: Problem 2 Prove the following: (i) " J,(1)] = -1"Jn+1(1)." %3D (ii) 2.J,(r) = J,-1(x) – Jn+1(x). %3D…
A: First three parts are solved.
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Q: Find a unit vector parallel to the resultant vectors y, = 12i – 6j + 4k and Y: =- 8i + 3j – 5k.
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Q: P.1: Let lu) = (). In) = (). a) Find the norm of Ju) and |v). Are these vectors normalized? b) If a…
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Q: Use the definition of the derivative to find r'(t). r(t) = (6t + 4)i + (9 – t²)j r'(t) =
A: Given, r(t) = (6t+4)i + (9-t2)j Now, r'(t) = d/dt {r(t)}
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Q: Let u = (-7,3,-5) and 7 = (-1, 1, 0). Compute the following: ū x v- vx u u xu -9 (u × v) = u x (-97)…
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Q: Find the QR factorization for the matrix A. -6 2 %3D 3 4
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Q: 1) Given the following displacement vectors: +y 20.00 35.0° 50.0° The magnitudes of the 4…
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Q: b) Write down the two components of the geodesic equation.
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Q: 3. Find the eigenvalues and vectors of the following matrix and use matrix diagonalization to prove…
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Q: where: the Plank constant: h = 1.0545717260000002 x 10-34kg m²s-1 the light speed: and the universal…
A: Given: Qplank=hn1cn2Gn3whereh=1.054571726*10-34 kg m2 s-1c = 2.99792458 *108 m/sG = 6.673848 *10-11…
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