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MATH / A particle travels along the line y=(3)/(2)x−2. At time t=0, it starts at the point (−2,−5). The particle then moves so that its x-coordinate changes at a rate of 4 units per unit …

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problem

A particle travels along the line y=32x−2.y = \frac{3}{2} x - 2. At time t=0,t = 0, it starts at the point (−2,−5).(-2,-5). The particle then moves so that its xx-coordinate changes at a rate of 4 units per unit of time. Find the yy-coordinate of the particle, as a function of t.t.
Plain-text mathematical notation (without MathML)
A particle travels along the line y=(3)/(2)x−2.  At time t=0, it starts at the point (−2,−5).   The particle then moves so that its x-coordinate changes at a rate of 4 units per unit of time.  Find the y-coordinate of the particle, as a function of t.
Original LaTeX notation
A particle travels along the line $y = \frac{3}{2} x - 2.$  At time $t = 0,$ it starts at the point $(-2,-5).$   The particle then moves so that its $x$-coordinate changes at a rate of 4 units per unit of time.  Find the $y$-coordinate of the particle, as a function of $t.$

level

Level 4

type

Precalculus

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Source and history

task_id
fbda3546-af03-50a7-813b-0e93fa1f8133
task_key
precalculus--test--fbda3546-af03-50a7-813b-0e93fa1f8133
task_revision_id
1
config / split
precalculus / test

Official source

initial import