Understanding Newton's First Law for Force Tables

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SUMMARY

This discussion focuses on verifying Newton's First Law using a force table experiment involving pulleys and weights. Participants are tasked with calculating the algebraic sums of the x and y-components of forces to confirm that these sums equal zero, as dictated by Newton's First Law. The consensus is that components acting in the opposite direction should be assigned negative values, and both the x and y components must independently sum to zero for the law to hold true within experimental error.

PREREQUISITES
  • Understanding of vector addition and components
  • Familiarity with Newton's First Law of Motion
  • Basic knowledge of experimental physics and data analysis
  • Ability to perform algebraic calculations
NEXT STEPS
  • Study vector addition in physics, focusing on component resolution
  • Review experimental error analysis techniques
  • Learn about force tables and their applications in physics experiments
  • Explore practical applications of Newton's First Law in real-world scenarios
USEFUL FOR

Students in physics, educators teaching mechanics, and anyone conducting experiments related to force and motion will benefit from this discussion.

azn4lyf89
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I did an experiment on a force table with pulleys and weights. We were suppose to, through trial and error, find weights and add them on strings that were placed at different angles, so that the ring in the middle would become centered. Attached is the data table. I am suppose to calculate the algebraic sums of the x and y-components and see if Newton's First Law is verified within experimental error. I know that the sums should add up to zero, but am I suppose to put a negative value on the component that is opposite from the other? Should the X components add up to be zero and the Y components or together should they equal zero?
 

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azn4lyf89 said:
I am suppose to calculate the algebraic sums of the x and y-components and see if Newton's First Law is verified within experimental error.
I know that the sums should add up to zero, but am I suppose to put a negative value on the component that is opposite from the other?
Should the X components add up to be zero and the Y components or together should they equal zero?

Hi azn4lyf89! :smile:

i] Yes … components in the negative direction are negative.

ii] This is vector addition … the vector sum must be zero, so the X components and the Y components must equal zero separately. :smile:
 

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