Kinematics-motion in a straight line

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SUMMARY

The discussion focuses on solving a kinematics problem involving a flowerpot's motion in a straight line. The key equations utilized include the standard kinematics equations: V = Vo + at, V^2 = Vo^2 + 2a(X1 - X0), and X = Xo + Vo*t + (1/2)at^2. The user calculated the velocity at the top of the window as 1.09 m/s and determined the distance traveled by the pot after passing the window to be 0.0606 m, leading to a final height of 1.91 cm above the window. The primary issue raised involves potential confusion with unit conversions between feet and meters.

PREREQUISITES
  • Understanding of kinematics equations
  • Familiarity with unit conversions (feet to meters)
  • Basic algebra for solving equations
  • Knowledge of gravitational acceleration (9.8 m/s²)
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  • Review the standard kinematics equations in detail
  • Practice unit conversion techniques, especially between feet and meters
  • Explore examples of projectile motion problems
  • Learn about the implications of gravitational acceleration on motion
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Students studying physics, particularly those focusing on kinematics, as well as educators seeking to clarify concepts related to motion in a straight line.

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Homework Statement



A dog sees a flowerpot sail up and then back past a window 5.0ft (1.77m) high. If the total time the pot is in sight is 1s, find the height above the top of the window to which the pot rises.

Homework Equations



standard set of kinematics equations are given;

V=Vo+at
V^2=Vo^2+2a(X1-X0)
X=Xo+volt+(1/2)at^2
X=(1/2)(Vo+V)t
X=Vt-(1/2)at^2

The Attempt at a Solution



Using the last equation given above find the velocity at the top of the window

1.77=V(0.5)-(0.5)(-9.8)(0.5^2) solves for
V=1.09m/s

using equation 2 to calculate the distance traveled by the pot after passing the window

0^2=(1.09^2)+(2)(-9.8)(X) solves for
X=0.0606m

The answer is 1.91cm. I've tried other ways too, but I can't seem to come up with the solution. Please help!
 
Last edited:
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Carefully look at your units. You're mixing feet and meters when you eventually plug your numbers in.
 
I went through carefully but I can't find any error with my units, I don't see how this would be possible anyways as I never use any data given in feet, only meters.
 

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