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- i li. 9 V:OV docs.google.com/forms/d/e Which function is preferable to find the magnitude of a complex number? * sqrt() cart2pol() MATLAB does not support complex arguments abs() All matrices are vectors but all vectors are not matrices in MATLAB * False True Compute 24 modulo 5. b = mod(24,5) * b =6 b =4 b =5 b = 3 O O3. Find the eigenvalues and eigenvectors of (010) 100 0023. Consider the following matrix: A = [1 2 L2 2 1 2 221 (a) Determine the eigenvalues and the eigenvectors
- 4. Let A and B be n x n matrices with AB = BA, and let |v) E C" be an eigenvector of A with corresponding eigenvalue A E C. (a) Prove that A |w) = A |w), where |w) = B |v). (That is, prove that |w) E Sx(A).) (b) If we further assume that A is Hermitian and non-degenerate, show that |v) is also an eigenvector of B. (The corresponding eigenvalue in this case is, in general, different than A.)Determine the value/s of x using complex number conversions and operations. Express answers in indicated form (i.e. if the given complex number is in rectangular form, the answer should be in rectangular form). x = (e^(-3+j4)) – (e^(1+j2)) Answer should be in exponential formIf | jm > is an eigenstate of 1², then its eigenvalue is j(j+1)ħ², Z True False
- The surface integral of V = x + yŷ + (z - 3)2 over the sphere of unit radius centred at the origin is Select one: ○ a. 4π ○ b. O ○ c. 4π/3 ○ d. π51.0 VOD KB/S LTED l 19:28 :4G 29 Answered: A parti.. bartleby.com bartleby SD Q SEARCH 유 ASK 탐 CHAT VX MATH S Science »Advanced Phys.. »Q&A Library, »A particle... Question A particle of mass m moves in one dimension such that it has the Lagrangian L = (m² x4 )/12 + m x2 V(x) – V²(x), where V is some differentiable function of x. Find the equation of motion for x(t) and describe the physical nature of the system on the basis of this equation. Expert Answer English Hindi IIFind an equation for the plane through the points (-6, 8, – 1) and (-1,3, –8) and perpendicular to the plane -4x – 3y + 8z = 10. An equation for the plane is ...
- Determine the truth values of p and q that will make the following propositions false. a. p V ( (~ q) → p )c) Corsider the orthonormol basıs {117, 1273, the stote 1 Y>= 174 e*® 12> and the operators and ansuer the follo wing questions : B = 11>2). I. Cololote I. Get the eigen vo lues and cigenvectors of C and B and use this to thot for argue depends on e while does not.Consider the Pauli matrices 0, = ( 1 %3D Oy (a) Verify that o? = o3 = o? = 1, where I is a unit matrix (b) Calculate the commutators[0, 0,]. [0x, o2] and[0y,0z]. (c) Calculate the anticommutator o0y + OyOx