Projectile Problem Homework: CM, x(t) Equations

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SUMMARY

The discussion focuses on solving a projectile motion problem using the center of mass (CM) equation and the position function x(t). The key equations referenced are CM = Σ(m_i)(x_i) for calculating the center of mass and x(t) = x_o + (v_ox)t + ½(a_x)t² for determining the position over time. The user seeks clarification on whether to decompose the motion into components, indicating a need for a structured approach to tackle the problem effectively.

PREREQUISITES
  • Understanding of projectile motion principles
  • Familiarity with the center of mass concept
  • Knowledge of kinematic equations
  • Ability to analyze motion in two dimensions
NEXT STEPS
  • Study the derivation and application of the center of mass formula
  • Learn how to break down projectile motion into horizontal and vertical components
  • Explore the implications of acceleration in projectile motion
  • Practice solving similar problems using kinematic equations
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Students studying physics, particularly those focusing on mechanics and projectile motion, as well as educators looking for problem-solving strategies in kinematics.

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Homework Statement



Located here:

http://i54.tinypic.com/5vzkll.jpg

Homework Equations



CM = Σ(m_i)(x_i)

x(t)= x_o + (v_ox)t + ½(a_x)t²

The Attempt at a Solution



Do I have to break it up into components?
 
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