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(2 points) Suppose that f(t)f(t) is continuous and twice-differentiable for t≥0t≥0. Further suppose f″(t)≥9f″(t)≥9 for all t≥0t≥0 and f(0)=f′(0)=0f(0)=f′(0)=0.
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(2 points) Suppose that f(t)f(t) is continuous and twice-differentiable for t≥0t≥0. Further suppose f″(t)≥9f″(t)≥9 for all t≥0t≥0 and f(0)=f′(0)=0f(0)=f′(0)=0.

User Yankee
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Idk does anyone know? Lol
User Dozie
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