given a population of 2000 normally distributed stores with mean equal to 74, and a standard deviation of 6. How many scores are between 84 and 74
"n=2000, \\mu=74,\\sigma=6,Z=\\frac{(x-\u03bc)}{\u03c3}"
"P(74<X<84)=P(\\frac{74-74}{6}<Z<\\frac{84-74}{6})"
"=P(0<Z<1.67)=P(Z<1.67)-P(z<0)"
"=0.9525-0.500"
"=0.4525"
"=0.4525*2000"
"=905" stores
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