Chapter 6: Q. 81 (page 358)
Baby elk Refer to Exercise 77 . Use the binomial probability formula to find P(X = 4) . Interpret this value.
Short Answer
The chance of picking 4 out of 7 elks who live to be children is
Chapter 6: Q. 81 (page 358)
Baby elk Refer to Exercise 77 . Use the binomial probability formula to find P(X = 4) . Interpret this value.
The chance of picking 4 out of 7 elks who live to be children is
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Get started for freeHorse pregnanciesBigger animals tend to carry their young longer before birth. The
length of horse pregnancies from conception to birth varies according to a roughly Normal
distribution with mean days and standard deviation 6 days. Let X = the length of a
randomly selected horse pregnancy.
a. Write the event “pregnancy lasts between 325 and 345 days” in terms of X. Then find
this probability.
b. Find the value of c such that
Take a spin Refer to Exercise 83. Calculate and interpret
Geometric or not? Determine whether each of the following scenarios describes a geometric setting. If so, define an appropriate geometric random variable.
a. A popular brand of cereal puts a card bearing the image of 1 of 5 famous NASCAR drivers in each box. There is a chance that any particular driver's card ends up in any box of cereal. Buy boxes of the cereal until you have all 5 drivers' cards.
b. In a game of 4-Spot Keno, Lola picks 4 numbers from 1 to 80 . The casino randomly selects 20 winning numbers from 1 to 80 . Lola wins money if she picks 2 or more of the winning numbers. The probability that this happens is \(0.259\). Lola decides to keep playing games of 4-Spot Keno until she wins some money.
condition To use a binomial distribution to approximate the count of successes in an SRS, why do we require that the sample size n be less than of the population size ?
Give me some sugar! Machines that fill bags with powdered sugar are supposed to
dispense ounces of powdered sugar into each bag. Let the weight (in ounces) of the
powdered sugar dispensed into a randomly selected bag. Suppose that can be modeled
by a Normal distribution with mean ounces and standard deviation ounce. Find . Interpret this value.
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