How do mass and force independently influence acceleration in experiments?

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SUMMARY

This discussion centers on the relationship between mass, force, and acceleration, specifically in the context of physics experiments. The equation A = f/m is highlighted, demonstrating that acceleration is inversely proportional to mass when force is constant. The coefficient of friction, denoted as (mu), is explained as a critical factor in determining the forces at play during motion. Participants emphasize the importance of distinguishing between independent and dependent variables in experimental setups to accurately measure the effects of mass and force on acceleration.

PREREQUISITES
  • Understanding Newton's Second Law (F=ma)
  • Knowledge of the coefficient of friction (mu)
  • Familiarity with experimental design principles
  • Basic concepts of acceleration and its calculation
NEXT STEPS
  • Conduct experiments to measure acceleration with varying forces on a fixed mass
  • Explore methods for calculating the coefficient of friction between different surfaces
  • Investigate the effects of mass on acceleration using controlled variables
  • Review advanced topics in kinematics and dynamics for deeper insights
USEFUL FOR

Physics students, educators, and anyone interested in understanding the fundamental principles of motion, particularly in relation to mass and force in experimental contexts.

abjohan
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1. I have to make an experiment which shows how mass and force affect acceleration. I have done an experiment for force(I have changed slope and rolled down a ball). Now I am not quite sure what to do for mass since mass is part of force! Is there a way that u can separate these 2?

p.s: btw how is (mu) in the equation:a=g[sinA-(mu)(cosA)] calculated?


2. F=ma,A=f/m,



3. My theory is that mass isn't even effecting acceleration in this experiment. a=(m.a)/m, to find acceleration, we are only dividing f by mass. Interestingly, f=ma, so mass does nothing to acceleration, it is multiplied and then divided, it kinda cancels out. Anyhow, there is a high chance that I am wrong, maybe mass is included in this equation "g[sinA-(mu)(cosA)] calculated?" and that's how it affects acceleration?!? A good analysis of the situation would be really appreciated! Thnx
 
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abjohan said:
1. I have to make an experiment which shows how mass and force affect acceleration. I have done an experiment for force(I have changed slope and rolled down a ball). Now I am not quite sure what to do for mass since mass is part of force! Is there a way that u can separate these 2?

p.s: btw how is (mu) in the equation:a=g[sinA-(mu)(cosA)] calculated?


2. F=ma,A=f/m,



3. My theory is that mass isn't even effecting acceleration in this experiment. a=(m.a)/m, to find acceleration, we are only dividing f by mass. Interestingly, f=ma, so mass does nothing to acceleration, it is multiplied and then divided, it kinda cancels out. Anyhow, there is a high chance that I am wrong, maybe mass is included in this equation "g[sinA-(mu)(cosA)] calculated?" and that's how it affects acceleration?!? A good analysis of the situation would be really appreciated! Thnx


Mass definitely affects acceleration. As you stated, A = f/m. What happens to the acceleration if you keep force the same, but increase the mass?

(mu) is used as the coefficient of friction. For two given surfaces, the coefficient of friction is generally found by experimentation. Typically, one surface of an object of known mass is placed on top of the other surface (both surfaces are horizontal). The object is then pulled (horizontally applied force) to determine how much force is needed to (1) Find the minimum force to start the object in motion (static friction) and (2) keep the object in motion at a constant velocity (kinetic friction).

When setting up your experiment, you should pay careful attention to dependent and independent variables. The way you described it, you seem to be testing with a constant acceleration (gravity), which might not be what you want. Think of ways that you can apply different forces to an object of a fixed mass and measure the acceleration. Then think of ways that you can apply a fixed force to objects of different masses and measure the acceleration.
 

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