Struggling with Homework? Find the Right Answer with These Tips!

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SUMMARY

This discussion focuses on the correct approach to solving homework problems related to harmonic oscillators and pendulums. The key takeaway is the distinction between the period of a pendulum and the behavior of a harmonic oscillator, specifically emphasizing the importance of the spring constant (k) in calculations. Additionally, the steady reading of 0.40 kg is highlighted as a crucial factor in determining the spring constant, which directly influences the solution. Understanding these concepts is essential for accurately solving related physics problems.

PREREQUISITES
  • Understanding of harmonic oscillators and their equations
  • Knowledge of pendulum motion and its period formula
  • Familiarity with spring constants and Hooke's Law
  • Basic physics concepts related to mass and force
NEXT STEPS
  • Research the formula for the period of a harmonic oscillator
  • Study the relationship between mass, spring constant, and oscillation frequency
  • Explore the derivation of the pendulum period and its applications
  • Learn about experimental methods to determine spring constants
USEFUL FOR

Students studying physics, educators teaching mechanics, and anyone seeking to improve their problem-solving skills in oscillatory motion and related topics.

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Homework Statement


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Homework Equations

The Attempt at a Solution


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Looks like your using the period for pendulum of length L instead of a harmonic oscillator of spring constant k
 
Also, you did not use the steady reading of 0.40 kg. This reading is related to the spring constant. (How?)
 

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