[Solution Library] A stone is thrown straight up from the roof of a 176-foot building. The distance of the stone from the ground (in feet) at any time t
Question: A stone is thrown straight up from the roof of a 176-foot building. The distance of the stone from the ground (in feet) at any time t (in seconds) is given by \[h(t)=-16{{t}^{2}}+160t+176\] . When is the stone rising and when is it falling? If the stone were to miss the building, when would it hit the ground?
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[Solved] Sketch the graph of f(x)=x^3-9x^2+72 using the second
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