* 00 R LI The weights of a candies are normally distributed, with H = 0.8556 g o = 0.051 g %3D (a) If one candy is randomly selected, the mean weight of the candies must exceed 0.8542 g. Find the probability that it weighs more than 0.8542 g The probability is (four decimal places.) (b) If 469 candies are randomly selected, find the probability the mean weight at least 0.8542 g. P(X 0.8542) = %3D MacBook Air 000 000 08 F3 DD F7 F4 F5 F8 $ ) 9. : ::|

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* 00
R
LI
The weights of a candies are normally distributed, with
H = 0.8556 g
o = 0.051 g
%3D
(a) If one candy is randomly selected, the mean weight of the candies must exceed 0.8542 g. Find the
probability that it weighs more than 0.8542 g
The probability is
(four decimal places.)
(b) If 469 candies are randomly selected, find the probability the mean weight at least 0.8542 g.
P(X 0.8542) =
%3D
MacBook Air
000
000
08
F3
DD
F7
F4
F5
F8
$
)
9.
: ::|
Transcribed Image Text:* 00 R LI The weights of a candies are normally distributed, with H = 0.8556 g o = 0.051 g %3D (a) If one candy is randomly selected, the mean weight of the candies must exceed 0.8542 g. Find the probability that it weighs more than 0.8542 g The probability is (four decimal places.) (b) If 469 candies are randomly selected, find the probability the mean weight at least 0.8542 g. P(X 0.8542) = %3D MacBook Air 000 000 08 F3 DD F7 F4 F5 F8 $ ) 9. : ::|
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