Suppose that males between the ages of 40-49 eat on average 102.7 g of fat every day with a standard deviation of 4.17 g. The amount of fat a person eats is not normally distributed but it is relatively mound shaped. State the random variable. The mean amount of fat males between the ages of 40-49 eats every day. O The standard deviation of the amount of fat males between the ages of 40-49 eats every day. O The amount of fat a male between the ages of 40-49 eats every day. Find the probability that a sample mean amount of daily fat intake for 38 men age 40-49 is more than 102.2 g. Round to four decimal places. P(x > 102.2) = Find the probability that a sample mean amount of daily fat intake for 38 men age 40-49 in the U.S. is less than 101.4 g. Round to four decimal places. P(x < 101.4)= If you found a sample mean amount of daily fat intake for 38 men age 40-49 in the U.S. less than 101.4 g, what would you conclude? O If the sample mean for 38 men age 40-49 were less than 101.4 g, you could conclude that the sample mean amount of daily fat intake was quite unusual since the likelihood is less than 5%. O If the sample mean for 38 men age 40-49 were less than 101.4 g, that sample mean would not be considered unusual.

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Suppose that males between the ages of 40-49 eat on average 102.7 g of fat every day with
a standard deviation of 4.17 g. The amount of fat a person eats is not normally distributed
but it is relatively mound shaped.
State the random variable.
The mean amount of fat males between the ages of 40-49 eats every day.
O The standard deviation of the amount of fat males between the ages of 40-49 eats
every day.
O The amount of fat a male between the ages of 40-49 eats every day.
Find the probability that a sample mean amount of daily fat intake for 38 men age 40-49 is
more than 102.2 g. Round to four decimal places.
P(x > 102.2) =
Find the probability that a sample mean amount of daily fat intake for 38 men age 40-49 in
the U.S. is less than 101.4 g. Round to four decimal places.
P(x < 101.4)=
If you found a sample mean amount of daily fat intake for 38 men age 40-49 in the U.S. less
than 101.4 g, what would you conclude?
O If the sample mean for 38 men age 40-49 were less than 101.4 g, you could conclude
that the sample mean amount of daily fat intake was quite unusual since the
likelihood is less than 5%.
O If the sample mean for 38 men age 40-49 were less than 101.4 g, that sample mean
would not be considered unusual.
Transcribed Image Text:Suppose that males between the ages of 40-49 eat on average 102.7 g of fat every day with a standard deviation of 4.17 g. The amount of fat a person eats is not normally distributed but it is relatively mound shaped. State the random variable. The mean amount of fat males between the ages of 40-49 eats every day. O The standard deviation of the amount of fat males between the ages of 40-49 eats every day. O The amount of fat a male between the ages of 40-49 eats every day. Find the probability that a sample mean amount of daily fat intake for 38 men age 40-49 is more than 102.2 g. Round to four decimal places. P(x > 102.2) = Find the probability that a sample mean amount of daily fat intake for 38 men age 40-49 in the U.S. is less than 101.4 g. Round to four decimal places. P(x < 101.4)= If you found a sample mean amount of daily fat intake for 38 men age 40-49 in the U.S. less than 101.4 g, what would you conclude? O If the sample mean for 38 men age 40-49 were less than 101.4 g, you could conclude that the sample mean amount of daily fat intake was quite unusual since the likelihood is less than 5%. O If the sample mean for 38 men age 40-49 were less than 101.4 g, that sample mean would not be considered unusual.
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