Suppose that f (t) is continuous and twice-differentiable for t≥0. Further suppose f″ (t) ≥7 for all t≥0 and f (0) = f′ (0) = 0.
Using the Racetrack Principle, what linear function g (t) can we prove is less than or equal to f′ (t) (for t≥0) ?
g (t) =
Then, also using the Racetrack Principle, what quadratic function h (t) can we prove is less than or equal to than f (t) (for t≥0) ?
h (t) =
+3
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Home » Mathematics » Racetrack Principle Suppose that f (t) is continuous and twice-differentiable for t≥0. Further suppose f″ (t) ≥7 for all t≥0 and f (0) = f′ (0) = 0.