University:
Santa Fe College
Course:
PHY 2048 | General Physics 1 with Calculus
Academic year:

2024
Views:

192

Pages:

6
Author:

Jabin F.

Classically allowed region The first equation defines P(x) as a function of mass (m), energy (E), and potential energy (V(x)). The second equation defines a wavefunction Ψ(x) as a linear combination of exponential terms with coefficients A and B and wave number k. The handwriting is clear and legible. The second and third lines present equations with square brackets, numbers, and symbols, including a potential typo with "ђ" instead of a more recognizable symbol. The overall context and meaning of the equations are unclear without further information. The equation is broken down into multiple lines, with intermediate steps shown. The final result is presented as "(option-a)". The handwriting is relatively neat, but some symbols are unclear due to the handwriting style. The equations involve variables such as H, B, 14, 0, 11, N, t, and Greek letters. There are also numbers and symbols like +, -, =, and arrows. The equations are arranged in multiple lines without clear structure or alignment. The handwriting is neat in some parts but difficult to read in others, especially for some symbols. The top line reads "MBot," followed by "1447" and "(11)" on subsequent lines. Below this, an equal sign is present, followed by the expression "<4(0)/0/410)>" and another equal sign, with "Const." at the bottom. The equations involve bra-ket notation, commutators, and operators like H, z, σy, and σx. The content appears to be related to quantum mechanics, possibly involving time derivatives of expectation values and commutator relations. The equation involves commutators, operators (z, H, σx), and Planck's constant (ħ) The equations involve bra-ket notation, operators (L², Lx, Ly, Lz), and quantum states represented by ket vectors (|4>, |0>, |1,0>). The equations are arranged in multiple lines without clear structure or alignment. The handwriting is neat in some parts but difficult to read in others, especially for some symbols. The equations involve bra-ket notation, operators (L², Lx, Ly, Lz), and quantum states represented by ket vectors (|4>, |0>, |1,0>). The equations are arranged in multiple lines without clear structure or alignment. The handwriting is neat in some parts but difficult to read in others, especially for some symbols. <4y^2> = (ħ²/2)(|a|^2 + |b|^2 - a*b - ab*) ΔLy = √( - ^2) = (ħ²/2)(|a-b|^2) (ħ/√2)|a+b| (ħ/√2)|a-b| ΔLn = √( - ^2) = 0 = 0 ΔLnΔLy = (ħ²/2)(|a+b|)(|a-b|) = (ħ²/2)|a²-b²| The equations involve variables such as a, b, H, and numbers like 192, 624, and 2. There are also phrases like "for minimum Alu Aly" and "not mathch." The equations are arranged in multiple lines without clear structure or alignment. The handwriting is neat in some parts but difficult to read in others, especially for some symbols. The equations are not well-formed and seem to be fragments of larger expressions. The overall structure and meaning of the equations are unclear. H = a₀I + bσ = a₀I + bxσx + byσy + bzσz = [a₀ 0] + [0 b] + [b -ib] + [bz 0] [0 a₀] [b ib 0] [0 -bz] = [a₀+bz b+ib] [b-ib a₀-bz] b² = bx² + by² + bz² |H - λI| = 0 E = ±√(a₀² + b²) The energy of ground state E = a₀ - |b| ✓ (Option-c) P*y,e-Ω² Sy→ 1/√2 [1, -i] [a+b, a-b]