For a continuously differentiable survival function (S(t)), the hazard function is defined as (h(t)=-frac{S^{prime}(t)}{S(t)}). Prove that (S(t)=exp
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For a continuously differentiable survival function \(S(t)\), the hazard function is defined as \(h(t)=-\frac{S^{\prime}(t)}{S(t)}\). Prove that \(S(t)=\exp \left(-\int_{0}^{t} h(s) d s\right)\).
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To prove that St expleftint0t hs ds ight where St is a continuously differentiabl...View the full answer
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Related Book For 
Applied Categorical And Count Data Analysis
ISBN: 9780367568276
2nd Edition
Authors: Wan Tang, Hua He, Xin M. Tu
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