How Do You Calculate Average Velocity in Vector Notation?

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To calculate average velocity in vector notation for the squirrel's movement from point A to points B, C, and D, one must analyze the displacement and time taken for each segment. The average velocity is determined by the formula v_avg = Δx/Δt, where Δx is the change in position and Δt is the time interval. The discussion prompts users to identify which segment (A to B, A to C, or A to D) has the least and greatest average velocity magnitudes, requiring calculations in magnitude-angle notation. Participants are encouraged to show their work to facilitate assistance in solving the problem. Understanding these concepts is crucial for accurately determining average velocities in vector notation.
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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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