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(Solved): A computer model displays the motion of a particle on a coordinate system in real time. At time \( ...




A computer model displays the motion of a particle on a coordinate system in real time. At time \( t=0 \), the particie is at
A computer model displays the motion of a particle on a coordinate system in real time. At time \( t=0 \), the particie is at the origin of the coordinsee system and has velocity componeets \( v_{x}=0 \) and \( v_{y}=5.6 \mathrm{~m} / \mathrm{s} \). The particie has acceieration components of \( a_{x}=-4.8 \mathrm{~m} / \mathrm{s}^{2} \) and \( a_{y}=0 \). (a) What are the \( x \) and \( y \) postions of the particle, in meters, at \( t=6.05 \) ? \[ \begin{array}{ll} x= & m \\ y=0 & m \end{array} \] (b) What are velocity components of the particle, in \( m / 5 \), at \( t=6.6 \) s? (c) How does the speed of the particle change fram \( f=0 \) to \( t=6.0 \) s? The particie's speed increases and then decreases with time. The particle's speed decreases with bo. The particle's speed increstes with time. The particle's speed remains constant.


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Solution: a. Use equation of motion in x and y direction to determine position i.e. xf?xi=uxt+12axt2 Here, xf : final position, xi : initial position
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