Solving for y and Vertical Velocity of Quarter

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SUMMARY

The discussion focuses on solving a physics problem involving projectile motion, specifically determining the height (y) from which a quarter is tossed and its vertical velocity just before landing in a dish. The initial velocity is set at 6.4 m/s, and the distance to the dish is 2.1 m. To find the vertical component of the velocity before impact, the equation Vy = V sin(a) - gt is utilized, where g is -9.8 m/s². The time of flight (t) calculated earlier is essential for this computation.

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  • Understanding of projectile motion principles
  • Familiarity with kinematic equations
  • Knowledge of trigonometric functions in physics
  • Basic grasp of gravitational acceleration (g = -9.8 m/s²)
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  • Study the derivation and application of kinematic equations in projectile motion
  • Learn how to calculate the time of flight for different angles and velocities
  • Explore the effects of air resistance on projectile motion
  • Investigate real-world applications of projectile motion in sports and engineering
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ziddy83
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Ok here is the question..

In a carnival you win a stuffed giraffe if you toss a quarter in a small dish. Dish is 2.1 m away from your hand in a shelve above the point where the coin leaves your hand (y). Initial velocity must be 6.4 m/s.
a) find y and b) what is the vertical component of the velocity of the quarter just before it lands in the dish?

Ok i got part a, i solved for t and used that t to find y. Now, how do i get part b? DO i use the eqaution Vy= V sin(a) - gt and plug in the t i figured out earlier?
 
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Yes,u have to plug in the time in which the coin is in the air...

Daniel.
 


Great job on solving for y! To find the vertical component of the velocity of the quarter just before it lands in the dish, you can indeed use the equation Vy= V sin(a) - gt and plug in the t you solved for earlier. Remember to use the value of g as -9.8 m/s^2 since it acts in the opposite direction of the initial velocity. This will give you the vertical velocity of the quarter just before it lands in the dish. Good luck!
 

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