In this paper, upper record values from Pareto-Exponential distribution are studied with its statistical properties and applications. Graphs are also given along with Probability density function (PDF) and cumulative density function (cdf). Reliability analysis and various properties which included Survival Function, Hazard Function, Cumulative Hazard rate, reversed Hazard rate, Geometric mean and moments are discussed. Moreover, the expressions for Renyi entropy has also been derived. Finally, Monte Carlo simulation study is carried to generate data of size 50 with a sample of 15 from Pareto-Exponential distribution and upper records has been recorded. record values from the Exponential distribution. Ahsanullah, et. al. [2] established record values from the classical Pareto distribution. Bashir and Ahmed [5] derived record values from size-biased Pareto distribution and its characterizations. Bashir and Akhar [6] introduced record values rising from student's t Distribution. Paul and Thomas [13] presented an article on generalized upper (k) record values from Weibull distribution. Chacko and Muraleedharan [7] developed the lower k-record values arising from a two parameter generalized exponential distribution and applied the inference statistics on it. Kumar [11] gave some expressions of recurrence relations of k-th lower record values from Dagum distribution derived by single and product moments. Sultan [15] established some new recurrence relations of record values from the modified Weibull distribution between the single moments and double moments. Sultan and Moshref [16] derived the exact explicit expressions for single, double, triple and quadruple moments of the upper record values from a generalized Pareto distribution. Balakrishnan and Ahsanullah [4] established recurrence relation of upper record values from the generalized Pareto distribution. Khan, et.al [10] obtained the relations for moments of k-th record values from exponential-Weibull lifetime distribution with its characterization. Dey, et. al. [9] introduced the statistical inference for the generalized Rayleigh distribution based on upper record values. Minimol and Thomas [12] presented some properties of Makeham distribution using generalized record values and its characterization. Saran and Nain [14] developed the Relationships for moments of k th record values from doubly truncated p th order exponential and generalized Weibull distributions.The Pdf of upper record values fn(x) is given by:

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