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Properties of Parametrically Defined Motion

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A particle moves in the plane such that its position at time tt is given by x(t)=t23tx(t)=t^2-3*t and y(t)=2t+1y(t)=2*t+1. All of the following statements about the particle’s motion are true EXCEPT:

A

The particle reaches a horizontal extremum at t=0t=0.

B

The horizontal motion, given by x(t)=t23tx(t)=t^2-3*t, is quadratic and its vertex represents the horizontal extremum.

C

The vertical motion, described by y(t)=2t+1y(t)=2*t+1, is linear, implying a constant vertical velocity.

D

Differentiating x(t)x(t) and y(t)y(t) with respect to tt provides the components of the particle’s velocity vector.

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