Find the number of distinguishable arrangements of the letters of each word. a) ANNA I. b) MISSISSIPPI
Find the number of distinguishable arrangements of the letters of each word. a) ANNA I. b) MISSISSIPPI
College Algebra (MindTap Course List)
12th Edition
ISBN:9781305652231
Author:R. David Gustafson, Jeff Hughes
Publisher:R. David Gustafson, Jeff Hughes
Chapter8: Sequences, Series, And Probability
Section8.7: Probability
Problem 33E: Find the probability of each event. Drawing 5 orange cubes from a bowl containing 5 orange cubes and...
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Help with I . II ,III

Transcribed Image Text:MAT 125
The life insurance policies of an insurance company are classified by:
• Age of the insured
1.
Under 25 years,
Between 25 years and 50 years,
Over 50 years old;
• Sex
• Marital status
Single or
Married
What is the total number of classifications?
Find the number of distinguishable arrangements of the letters of each word.
a) ANNA
I.
b) MISSISSIPPI
II. For the experiment of rolling a single fair die, find the probability of each event.
a) not less than 2 b) not prime c) odd or less than 5
f) less than 3 or greater than 4
d) even or prime e)odd or even
IV. Consider each distribution. Determine if it is a valid probability distribution or not, and
explain your answer.
1
P(x)
0.21
0.64
0.15
a) Compute the expected value ( or Mean) of the distribution.
b) Compute the standard deviation of the distribution. (Round your answer to four
decimal places.)
V. To raise money for a charity, a local organization plans a carnival game. Each player will pay $2 to roll
a die. If a 6 is rolled, the player wins $5; if any other number is rolled , the player wins nothing. What is a
player's expected earning from this game.
VI. Consider a binomial experiment with n = 6 trials where the probability of success on a
single trial is p = 0.35. (Round your answers to three decimal places.)
ra) Find P(r = 0).
b) (b) Find P(r > 1) by using the complement rule.
"II. Given the binomial experiment with n = 100 trials and probability of success on a
Engle trial p = 0.07,
a) find the value of 1
b) Use the Poisson distribution to estimate the probability of r = 7 successes. (Round
your answer to four decimal places.)
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