Determining the static and kinetic coefficients on an incline of wood on wood

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SUMMARY

The discussion focuses on determining the static and kinetic coefficients of friction for a block of wood on a wooden plank. The static coefficient was calculated using the angle of 45.4 degrees, yielding a value of 1, which is unexpectedly high for polished wood surfaces. For the kinetic coefficient, the block was released from a height of 50 degrees, covering a distance of 1 meter in 0.69 seconds. The participant seeks guidance on calculating the kinetic coefficient and understanding the relationship between time, distance, velocity, and acceleration using kinematic equations.

PREREQUISITES
  • Understanding of basic physics concepts, specifically friction and motion.
  • Familiarity with kinematic equations and their applications.
  • Knowledge of how to measure angles and time accurately in experiments.
  • Ability to perform calculations involving trigonometric functions, such as tangent.
NEXT STEPS
  • Learn how to apply kinematic equations to calculate acceleration and velocity.
  • Research the standard coefficients of friction for wood on wood to compare results.
  • Explore methods for accurately measuring time and distance in physics experiments.
  • Investigate the effects of surface finish on the coefficient of friction for wood materials.
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Students in physics or engineering courses, educators teaching mechanics, and anyone conducting experiments related to friction and motion in materials science.

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Homework Statement



This was a lab task in which we are asked: Determine the static and dynamic coefficients of friction for a block of wood of mass 82.2grams on a plank of wood.

PART A:
To determine the static coefficient we found the angle at which point the block just started to move. This was 45.4 degrees.

For Part A, I used the equation fr = tan 45.5 degrees which gave me an answer of 1. I am not sure if this is to be expected static coefficient of a polished block of wood on a plank of wood as anything else I have read has always had a lower coefficient.

PART B:
To determine the kinetic coefficient we increased the angle to 50 degrees and timed how long the block took to cover the plank, a distance of 1 meter, when released from the top. The average time was found to be 0.69s. This is where I get stuck! I do not know how to calculate the kinetic coefficient and after much research on the net I am still as stuck as I first was... The block is accelerating but I don't know how to determine the acceleration or whether that is even necessary. Furthermore, can I just state the velocity is 0.69ms-1?
Can someone please just suggest a starting point...
 
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Try the kinematic equations, they're the ones that relate time, distance, velocity and acceleration when the acceleration is constant.
 

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