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Let V be an orthonormal basis of W such that

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Final answer:

The question contains various fragmented physics concepts on work, angular momentum in orbits, force resolution, sound frequency in air, and quantum mechanical potentials. A unified answer is not feasible without additional context, but each concept follows well-established physics principles and equations.

Step-by-step explanation:

The fragmented information appears to come from different physical concepts related to work, angular momentum quantization, resolution of forces, sound frequency and overtone calculations, and potential function regions relevant to quantum mechanics. Since the question seems incomplete and lacks context, a specific and unified answer can't be formed. However, here's a brief explanation of the concepts mentioned:

  • Work is calculated by the formula W = |F|⋅(cosθ)|d|, where W is work, F is the force vector, cosθ is the cosine of the angle between the force vector and the displacement vector d.
  • The quantization of angular momentum with the formula L = mvr explains that for allowed orbits, especially in a circular one, the angular momentum is quantized according to certain conditions.
  • Forces acting on an object can be resolved into components which act perpendicular and parallel to a surface, and there are specific ways to calculate these components.
  • In acoustics, the frequency of the sound (f) and its relation to velocity (v) are represented by equations like f = v/2L for the fundamental frequency and f = v/4L for the first overtone, where L is the length of the air column.
  • In quantum mechanics, the potentials are part of the Schrödinger equation with different potential functions, defining the behavior of a particle in different spatial regions.
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