Similar to calculating distance of photon traveling in space?

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Homework Help Overview

The problem involves calculating the distance from a hole to detect a specific spread in a beam of bullets fired at high speed. The context relates to concepts in physics, potentially involving wave behavior and diffraction.

Discussion Character

  • Exploratory, Conceptual clarification, Problem interpretation

Approaches and Questions Raised

  • Participants discuss the missing information in the problem statement and question the interpretation of the distance measurement. Some explore the relevance of Hubble's law and matter waves, while others suggest considering the uncertainty principle and spatial resolution.

Discussion Status

The discussion includes various interpretations and approaches, with some participants expressing uncertainty about the correct method. One participant indicates they found a solution by relating the problem to single-slit diffraction, but there is no consensus on the best approach among all contributors.

Contextual Notes

There is mention of potentially missing information in the problem statement, and some participants express confusion regarding the definitions and implications of the measurements provided.

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Homework Statement



Bullets of mass 1.53 gm are fired in parallel paths at speeds of 244.4 m/s through a hole 1.99 mm. How far from the hole must you be to detect a 1.77 cm in the beam of bullets

Homework Equations


The Attempt at a Solution



I feel as though some crucial information is missing (like a word between "1.77 cm" and "in the beam". Am I missing something here? Can someone just give me a clue on where exactly to start? My professor is not the best at explaining the concept behind the problem sets. Thanks in advance.
 
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OP here.

So I have tried using Hubble's law, but is this the right approach? Should I be thinking about matter waves?
 
I imagine that 1.77 cm is the distance between bullets. Is this about resolving some spatial feature at a distance?

Presumably the 1.99 mm is the depth of the hole?

Are you doing something about the uncertainty principle by any chance?
 
I figured out the problem. I approached like a single-slit diffraction problem, and after calculating the wavelength of the bullets, calculated the distance to the "screen" to see half of the spread in the beam.

Thanks though. I sort of wish it had been a universe expansion problem!
 

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