Wlo Exercise 12-11: Candy Bar Weights 12-10, 12-11, 14-10, 14-11, 15-6, 15-19 a. If the manufacturer wants to adjust the production process so only 1 candy bar in 1000 weighs less than the advertised weight, what will the mean of the actual weights be (assuming the standard deviation of the weights remains 0.04 ounces)? b. If the manufacturer wants to adjust the aiw production process so the mean remains at 2.2 ounces but only 1 candy bar in 1000 weighs less than the advertised weight, how small does the standard deviation of the e-S weights need to be? c. If the manufacturer wants to adjust the alloo production process so the mean is reduced to 2.15 ounces but only 1 candy bar in 1000 noweighs less than the advertised weight, how small does the standard deviation of the 2 d weights need to be?

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I need help solving this problem. The advertised weight is 2.13 ounces and the standard deviation is 0.04 ounces.
Exercise 12-11: Candy Bar Weights
12-10, 12-11, 14-10, 14-11, 15-6, 15-19
a. If the manufacturer wants to adjust the
production process so only 1 candy bar in
1000 weighs less than the advertised weight,
what will the mean of the actual weights
be (assuming the standard deviation of the
dai
weights remains 0.04 ounces)?
b. If the manufacturer wants to adjust the
production
2.2 ounces but only 1 candy bar in 1000
weighs less than the advertised weight, how
small does the standard deviation of the -1
weights need to be?
c. If the manufacturer wants to adjust the
process
so the
mean remains at
qué
lloo
production process so the mean is reduced
to 2.15 ounces but only 1 candy bar in 1000
noweighs less than the advertised weight, how
small does the standard deviation of the
.00 weights need to be?
lo noinogonq
buobours
Transcribed Image Text:Exercise 12-11: Candy Bar Weights 12-10, 12-11, 14-10, 14-11, 15-6, 15-19 a. If the manufacturer wants to adjust the production process so only 1 candy bar in 1000 weighs less than the advertised weight, what will the mean of the actual weights be (assuming the standard deviation of the dai weights remains 0.04 ounces)? b. If the manufacturer wants to adjust the production 2.2 ounces but only 1 candy bar in 1000 weighs less than the advertised weight, how small does the standard deviation of the -1 weights need to be? c. If the manufacturer wants to adjust the process so the mean remains at qué lloo production process so the mean is reduced to 2.15 ounces but only 1 candy bar in 1000 noweighs less than the advertised weight, how small does the standard deviation of the .00 weights need to be? lo noinogonq buobours
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