What theorem will let us treat T and M as approximately normal random variables? Central Limit Theorem301 Theorem Chebychev's TheoremLaw of Large NumbersMonte Carlo TheoremConvolution Theorem b) What is the expected value of T? c) What is the standard deviation of T
The
a) What theorem will let us treat T and M as approximately normal random variables?
b) What is the
c) What is the standard deviation of T?
d) If TK is the total weight of the 1111 babies measured in pounds, then what is the standard deviation of TK?
e) What is the approximate probability that T is greater than 125000 ounces?
f) What is the standard deviation of M?
g) What is the approximate probability M is between 110 and 112 ounces?
h) City General has a baby elevator that moves babies between floors. The elevator will need major repairs if (and only if) the total weight (TW) of the 1111 babies is too large. Their insurance company charges them based on the probability that the baby elevator needs major repairs. For low rates, the probability of a major repair being needed must be less and or equal to 12%. What total weight TW will be the greatest weight for which the hospital gets low rates?
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