Abstract
A new three-parameter lifetime model, called the inverted exponentiated Lomax (IEL) distribution is proposed. The IEL distribution is the inverse form of the exponentiated Lomax distribution. Some properties of the IEL distribution are established. The maximum likelihood and the asymptotic confidence interval estimators are obtained in presence of Type I censored samples. Two real data sets are employed to clarify the usefulness and flexibility of the IEL model with some known distributions.
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