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Consider a device that requires two batteries to function. If either of these batteries dies, the...

Consider a device that requires two batteries to function. If either of these batteries dies, the device will not work. Currently there are two new batteries in the device, and there are three extra new batteries. Each battery, once it is placed in the device, lasts a random amount of time that is triangularly distributed with parameters 20, 30, and 50 (all expressed in hours). When any of the batteries in the device dies, it is immediately replaced by an extra if an extra is still available. Use @RISK to simulate the time the device can last with the batteries currently available. If needed, round your answer to one decimal digit.
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math   Statistics-And-Probability   
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Questibn: Comuisera delice thob tegcuives tao batteries to functibrA.ฉุ e they ซt these batteries dies, the device a deuice ttAis qiles a bidisrubut te o each of the batteres. Then, battesy 호 begid in dot 1, and battey 2 in Slbt 2, lkich ewer tails a

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