How Do You Calculate Centripetal Acceleration for Earth Movements?

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SUMMARY

The discussion focuses on calculating centripetal acceleration for an object located on the equator due to Earth's rotation and its orbit around the sun. The relevant formula for centripetal acceleration is derived from the relationship T = 2π / v, where T is the period and v is the tangential velocity. Participants clarify the term "module," confirming it refers to the magnitude of centripetal acceleration. The calculations involve understanding both Earth's rotational speed and its orbital dynamics.

PREREQUISITES
  • Understanding of centripetal acceleration concepts
  • Familiarity with rotational motion equations
  • Basic knowledge of Earth's rotation and orbital mechanics
  • Ability to manipulate algebraic equations
NEXT STEPS
  • Study the derivation of centripetal acceleration formulas
  • Learn about Earth's rotational speed and its impact on centripetal acceleration
  • Research orbital mechanics, focusing on circular orbits
  • Explore the relationship between tangential velocity and period in circular motion
USEFUL FOR

Students studying physics, educators teaching mechanics, and anyone interested in understanding the dynamics of Earth's movements and their effects on objects at the equator.

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Homework Statement



1) Calculate the module of the centripetal acceleration of an object located on the equator for its movement linked to the rotation of the Earth on itself.

2) Calculate the module of centripetal acceleration by its orbit around the sun (if we consider it's orbit as circular).


Homework Equations



T=2 pi / v ?

The Attempt at a Solution



T=2 pi / v :(
 
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Look up the formula for centripetal acceleration.
 
huh?
 
What be a "module" in your context?
 

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