i have solutions for parts A and C, im hoping you can help me with part B
the question is:
mints have a label weight of 20.4 grams. assume the distribution is N(21.37,0.16)
A) let X denote the weight of a single mint seleted at random, find P(X%26lt;20.857)
i got P(20.857-21.37/0.4) = 0.1003 from normal table
C) let Xbar equal the sample mean of 100 mints selected at random and weighed. find P(21.31%26lt;=Xbar%26lt;=21.39
my answer:
with n=100 the distribution becomes (21.37, 0.16/100)
P(21.31-31.37/ sqrt(.0016)) %26lt;= 21.39-21.37/sqrt(.0016)
= 0.6247 from normal tables. does that seem right?
this is the one i dont understand, part B
B)
100 mints are selceted at random and weighed. let Y equal the number of these mints that weigh less that 20.857 grams. approximate (Y%26lt;=5)
thank you!
Probabilty help needed?
Without doing all of the calculations...
Calculate P(X %26lt; 20.857), which you already did in (A).
Then, use that probability in a binomial distribution modeling.
Reply:I'm not exactly sure myself. but i believe it is saying that out of y/100 of the mints weighs less then 20.857 grams.
Really hoped this helped!
(Sorry if it didn't)
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