CompTIA DataX DY0-001 (V1) Practice Question

A data scientist is fitting a parametric survival model to right-censored component lifetimes. She wants a distribution whose hazard can be written

h(t)=λ k t^{k−1} (λ>0, k>0)

so that covariate effects may be interpreted in either a proportional-hazards or an accelerated-failure-time (AFT) framework. She also needs the model to simplify to a constant-hazard process when k = 1. Which distribution and interpretation meet these requirements?

  • Weibull distribution; k = 1 indicates a constant hazard, reducing the model to an exponential distribution.

  • Gompertz distribution; k = 1 implies the hazard grows exponentially with time rather than remaining constant.

  • Log-logistic distribution; k = 1 produces a unimodal (peak-then-decline) hazard, not a constant one.

  • Log-normal distribution; k = 1 makes the hazard constant and turns the model into a Gaussian AFT model.

CompTIA DataX DY0-001 (V1)
Mathematics and Statistics
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