Solve Physics Problems: 3 Little Questions

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SUMMARY

This discussion addresses three physics problems involving work, force, kinetic and potential energy, and acceleration. The first problem calculates the acceleration and net force of a car with a mass of 1180 kg that decelerates from 26.9 m/s to a stop in 2.61 seconds, resulting in an acceleration of -10.3 m/s² and a net force of -12,154 N. The second problem determines the acceleration of a 251 kg spacecraft on the Moon, yielding an acceleration of 1.63 m/s² using Newton's second law. The third problem confirms that the mass of the heaviest person in history, weighing 6.2 kN, is approximately 633 kg when calculated using the force and gravitational acceleration.

PREREQUISITES
  • Understanding of Newton's laws of motion
  • Familiarity with the concepts of acceleration and force
  • Basic knowledge of gravitational force calculations
  • Ability to perform unit conversions (e.g., kN to kg)
NEXT STEPS
  • Study the equations of motion, particularly the formulas for acceleration and force (F = ma)
  • Learn about gravitational acceleration variations on different celestial bodies
  • Explore significant figures and their importance in scientific calculations
  • Review the concept of work-energy principles in physics
USEFUL FOR

This discussion is beneficial for physics students, educators, and anyone interested in solving practical physics problems related to motion and forces.

anthonyy
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Hi everyone, I've justed started work, force, kenetic, poteintial, and acceleration over these days and I've come across these problems, some which I don't understand. I hope you guys can help out.

1) A car traveling initailly @ 26.9 m/s comes to a stop in 2.61s. The masss of the car w/ the driver is 1180 kg. Calculate the acceleration and the net force required to cause that acceleration

2) The force of gravity on a 251 kg spacecraft on the Moon's surface is 408 N. What is the acceleation of a free-falling object on the surface of the moon?

3) The heaveist person in history is about 6.2 kN. Determine the mass of this record holder in kilograms.

*If I'm not mistaken, the answer to question #3 should be 632 kg, right?

It would be best if you could show me the steps to get to the answer.

Many, many thanks,
 
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https://www.physicsforums.com/showthread.php?t=28" might be of concern to you.

1 follows directly from definitions of average acceleration, velocity, and Newton's laws.
2 just requires Newton's 2nd Law
3 is 633kg, review significant figures.
 
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Hi there! I'd be happy to help you with these physics problems. Let's take a look at each one and see if we can figure them out together.

1) To solve this problem, we can use the equation a = (vf - vi)/t, where a is acceleration, vf is final velocity, vi is initial velocity, and t is time. We are given the initial velocity (vi = 26.9 m/s) and the time (t = 2.61 s), so we just need to find the final velocity.

To find the final velocity, we can use the equation vf = vi + at. Plugging in our known values, we get vf = 26.9 m/s + a(2.61 s). We also know the mass of the car (m = 1180 kg), so we can use Newton's second law, F = ma, to find the net force required.

Solving for a, we get a = (vf - vi)/t = (0 - 26.9 m/s)/2.61 s = -10.3 m/s^2. This is the acceleration of the car as it comes to a stop.

To find the net force, we can plug our calculated acceleration into F = ma. So, F = (1180 kg)(-10.3 m/s^2) = -12,154 N. The negative sign indicates that the force is in the opposite direction of motion (since the car is decelerating).

2) To solve this problem, we can use the equation F = ma. We are given the mass (m = 251 kg) and the force of gravity (F = 408 N). So, we can rearrange the equation to solve for acceleration, a = F/m.

Plugging in our known values, we get a = 408 N/251 kg = 1.63 m/s^2. This is the acceleration of a free-falling object on the surface of the moon.

3) Yes, you are correct! The heaviest person in history was Jon Brower Minnoch, who weighed approximately 6.2 kN. To find his mass in kilograms, we can use the equation F = ma. Since we know the force (F = 6.2 kN) and the acceleration due to gravity (a = 9.8 m/s^2), we can rearrange the equation to solve
 

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