An automobile battery manufacturer claims that its midgrade battery has a mean life of 50 months with a standard deviation of 6 months. Suppose the distribution of battery lives of this particular brand is approximately normal, find the probability that a randomly selected battery of this type will last less than 48 months.
"P(X<48)=P(Z<\\frac{48-50}{6})=P(Z<-0.33)=0.3707."
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