A certain AP® Statistics teacher is feeling generous one day and decides that each student deserves some extra credit. The teacher assigns each student a random extra credit value between 0 and 5 (decimals included) by using 5*rand on the calculator. Let Y = amount of extra credit for a randomly selected student. The probability distribution of Y can be modeled by a uniform density curve on the interval from 0 to 5. Find the probability that a randomly selected student will get more than 3 points of extra credit. %3D ge epsbe ce

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PROBLEM:


A certain AP® Statistics teacher is feeling generous one day and decides that each student deserves some extra credit. The teacher assigns each student a random extra credit value between 0 and 5 (decimals included) by using 5*and on the calculator. Let Y = amount of extra credit for a randomly selected student. The probability distribution of Y can be modeled by a uniform density curve on the interval from 0 to 5. Find the probability that a randomly selected student will get more than 3 points of extra credit.

PROBLEM:

The weights of 3-year-old females closely follow a Normal distribution with a mean of m 5 30.7 pounds and a standard deviation of 3.6 pounds. Suppose we randomly choose a 3-year-old female and call her weight X. What is the probability that she weighs at least 30pounds?

ALTERNATE EXAMPLE (page 372)
Extra credit
Continuous random variables
MAXI TAKATIA
(bsbe 254)
LE
PROBLEM:
A certain AP® Statistics teacher is feeling generous one day and decides that each student
deserves some extra credit. The teacher assigns each student a random extra credit value
between 0 and 5 (decimals included) by using 5*rand on the calculator.
Let Y = amount of extra credit for a randomly selected student. The probability distribution
of Y can be modeled by a uniform density curve on the interval from 0 to 5. Find the
probability that a randomly selected student will get more than 3 points of extra credit.
%3D
wop does the probeblay distribe
ALTERNATE EXAMPLE (373)
Weights of 3-year-old females
Normal probability distributions
PROBLEM:
The weights of 3-year-old females closely follow a Normal distribution with a mean of m 5
30.7 pounds and a standard deviation of 3.6 pounds. Suppose we randomly choose a 3-
year-old female and call her weight X. What is the probability that she weighs at least 30
pounds?
Transcribed Image Text:ALTERNATE EXAMPLE (page 372) Extra credit Continuous random variables MAXI TAKATIA (bsbe 254) LE PROBLEM: A certain AP® Statistics teacher is feeling generous one day and decides that each student deserves some extra credit. The teacher assigns each student a random extra credit value between 0 and 5 (decimals included) by using 5*rand on the calculator. Let Y = amount of extra credit for a randomly selected student. The probability distribution of Y can be modeled by a uniform density curve on the interval from 0 to 5. Find the probability that a randomly selected student will get more than 3 points of extra credit. %3D wop does the probeblay distribe ALTERNATE EXAMPLE (373) Weights of 3-year-old females Normal probability distributions PROBLEM: The weights of 3-year-old females closely follow a Normal distribution with a mean of m 5 30.7 pounds and a standard deviation of 3.6 pounds. Suppose we randomly choose a 3- year-old female and call her weight X. What is the probability that she weighs at least 30 pounds?
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%3D
(5-0)
O 2018 BFW Pub!
ALTERNATE EXAMPLE (373)
Weights of 3-year-old females
Normal probability distributions
PROBLEM:
The weights of 3-year-old females closely follow a Normal distribution with a mean ofm 5
30.7 pounds and a standard deviation of 3.6 pounds. Suppose we randomly choose a 3-
year-old female and call her weight X. What is the probability that she weighs at least 30
pounds?
Transcribed Image Text:%3D (5-0) O 2018 BFW Pub! ALTERNATE EXAMPLE (373) Weights of 3-year-old females Normal probability distributions PROBLEM: The weights of 3-year-old females closely follow a Normal distribution with a mean ofm 5 30.7 pounds and a standard deviation of 3.6 pounds. Suppose we randomly choose a 3- year-old female and call her weight X. What is the probability that she weighs at least 30 pounds?
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