Borror et al. discussed the EWMA(Exponentially Weighted Moving Average) chart to monitor the count of defects which follows the Poisson distribution, referred to the EWMA(c) chart, as an alternative Shewhart c chart. In the EWMAc chart, the Markov chain approach is used to calculate the ARL (Average Run Length). On the other hand, in order to monitor the process fraction defectives P in high-yield processes, Xie et al. presented the CCC(Cumulative Count of Conforming)-r chart of which quality characteristic is the cumulative count of conforming item inspected until observing r(>= 2) nonconforming items. Furthermore, Ohta and Kusukawa presented the CS(Confirmation Sample)(CCC-r) chart as an alternative of the CCC-r chart. As a more superior chart in high-yield processes, in this paper we present an EWMA(CCC-r) chart to detect more sensitively small or moderate shifts in P than the CSCCC-r chart. The proposed EWMA(CCC-r) chart can be constructed by applying the designing method of the EWMAc chart to the CCC-r chart. ANOS(Average Number of Observations to Signal) of the proposed chart is compared with that of the CSCCC-r chart through computer simulation. It is demonstrated from numerical examples that the performance of proposed chart is more superior to the CSCCC-r chart.