Beginner at solving projectile equations

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SUMMARY

This discussion clarifies the approach to solving projectile motion problems using equations of motion. Participants agree that while trajectory equations can be used, the fundamental equations of motion are more general and applicable across various scenarios. It is emphasized that reliance on specific formulas should be minimized, as they are derived from the core equations of motion and vary based on the problem context. Understanding the parameters governing these equations is crucial for tackling increasingly complex projectile motion challenges.

PREREQUISITES
  • Understanding of basic physics concepts, particularly kinematics.
  • Familiarity with equations of motion, including displacement, velocity, and acceleration.
  • Knowledge of projectile motion principles and their applications.
  • Ability to manipulate algebraic expressions for problem-solving.
NEXT STEPS
  • Study the fundamental equations of motion in detail.
  • Explore the derivation of trajectory equations from basic principles.
  • Practice solving various projectile motion problems using only equations of motion.
  • Investigate the impact of different parameters on projectile motion outcomes.
USEFUL FOR

Students of physics, educators teaching kinematics, and anyone interested in mastering projectile motion problem-solving techniques.

david_19
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Hi, my question is simple. can you solve the projectile motion problems with only using equations of motion and without Distance travelled, Time of flight, Angle of reach like equations?

so does that mean you have two choices to solve them problems either with equations of motion or trajectory equations?
 
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david_19 said:
Hi, my question is simple. can you solve the projectile motion problems with only using equations of motion and without Distance travelled, Time of flight, Angle of reach like equations?

I do not understand your question. You don't need numbers to "answer" the question- you'll just wind up with an algebraic expression.

so does that mean you have two choices to solve them problems either with equations of motion or trajectory equations?

Equations of motion is a general term that encompasses what I think you are referring to as trajectory equations.
 
Actually, you should try to use the 'formulas' as little as possible. They are all derived from the fundamental equations of motion. The reasoning is that the forumulas are only applicable in certain specific cases and they change depending on the situation (inclined plane etc.)

The equations of motion are the same in all cases. The only changes that occur are in the parameters governing those equations (like where the ground is wrt the point of firing). This becomes more apparent when you attempt gradually more difficult problems.

However, the method is the same in all cases using the equations of motion. Its more general.
 

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