How Do You Calculate Average Velocity in Vector Notation?

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SUMMARY

The discussion focuses on calculating average velocity in vector notation for a squirrel's movement across points A, B, C, and D over specified time intervals. Participants analyze the average velocities from point A to points B and C, determining which has the least and greatest magnitude. The average velocities are expressed in magnitude-angle notation, requiring participants to provide calculations based on the given path and time. The forum emphasizes the necessity of demonstrating initial attempts at solving the problem to receive assistance.

PREREQUISITES
  • Understanding of vector notation and average velocity calculations
  • Familiarity with time intervals and distance measurement in physics
  • Basic knowledge of trigonometry for angle calculations
  • Ability to interpret graphical representations of motion
NEXT STEPS
  • Study the principles of vector addition and subtraction in physics
  • Learn how to calculate average velocity using the formula: velocity = displacement/time
  • Explore magnitude-angle notation for representing vectors
  • Review examples of average velocity calculations in two-dimensional motion
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This discussion is beneficial for physics students, educators, and anyone interested in understanding vector motion and average velocity calculations in a practical context.

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This figure attached gives the path of a squirrel moving about on level ground, from point A (at time t = 0), to points B (at t = 6.00 min), C (at t = 12.0 min), and finally D (at t = 18.0 min). Both axes are marked in increments of 10.0 m (therefore the diagram is not drawn to scale). Consider the average velocities of the squirrel from point A to each of the other three points.
physics figure.jpg


(a) Of the three average velocities, which has the least magnitude?
A, B, or C?

What is this average velocity in magnitude-angle notation?
______m/s, ° (counterclockwise from the positive x axis)

(b) Which has the greatest magnitude?
A, B, or C?

What is this average velocity in magnitude-angle notation?
_______m/s, ° (counterclockwise from the positive x axis)
 
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