Starting at t=0, an object moves along a straight line with velocity in m/s given by v (t)= 98-2+2, where t is in seconds, What Acceleration in m/s? when the object momentarily stops?
The object will stop when "v=0" . So, we have
"98-2t^2=0\\to t=7\\ (s)"
"a=\\frac{dv}{dt}=-4t" . For "t=7\\ (s)" "a=-4\\cdot7=-28\\ (m\/s^2)" . Answer
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