How Do You Solve Complex Force and Tension Problems in Physics?

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SUMMARY

This discussion focuses on solving complex force and tension problems in physics, specifically using concepts from the Giancoli physics book. Key examples include calculating the distance from Earth where a spacecraft experiences zero net force due to equal gravitational pulls from Earth and the Moon, and determining the acceleration of a cat (Figaro) pulling a fishbowl (Cleo's) across a table with friction. The discussion emphasizes the use of gravitational force equations and friction coefficients to derive solutions.

PREREQUISITES
  • Understanding of Newton's laws of motion
  • Familiarity with gravitational force equations
  • Knowledge of kinetic friction and its coefficients
  • Basic algebra for solving equations
NEXT STEPS
  • Study gravitational force calculations using the formula F = G*(m1*m2)/r^2
  • Learn about kinetic friction and how to apply the coefficient of friction in problems
  • Explore the concept of equilibrium in forces and how to set up equations for multiple bodies
  • Practice solving similar problems from the Giancoli physics book for deeper understanding
USEFUL FOR

This discussion is beneficial for physics students, educators, and anyone interested in mastering force and tension problems in classical mechanics.

theresa d
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if anyone could give any tips, advice, help, formulas etc., on the solving these problems, i would be eternally grateful.

at what distance from the Earth will a spacecraft traveling directly from the Earth to the moon experience zero net force because the Earth and moon pull with equal and opposite forces?


Figaro the cat (5.0 kg) is hanging on the tablecloth, pulling Cleo's fishbowl (11 kg) toward the edge of the table. The coefficeint of kinetic friction between the tablecloth (ignore its mass) under the fishbowl and the table is 0.44. (a) what is the acceleration of Figaro and the fishbowl? (b) if the fishbowl is 0.90m from the edge of the table, how much time does it take for Figaro to pull Cleo off the table?

these are from the Giancoli physics book by the way, if that helps at all...
 
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1. Let the mass of the Earth be Me and moon is Mm, distance from Earth is De and from moon is Dm, let the mass of the rocket be M,
Both force are in equilibrium,
(G*M*Me)/(De)^2 = (G*M*Mm)/(Dm)^2
Me/(De)^2 = M*Mm/(Dm)^2
Me/Mm = (De/Dm)^2
Substitute the value or calculate the ratio from it.
 

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