Question

The revenue of 200 companies is plotted and found to follow a bell curve. The mean...

The revenue of 200 companies is plotted and found to follow a bell curve. The mean is $452.558 million with a standard deviation of $32.3138 million. Would it be unusual for a randomly selected company to have a revenue below $400.54 million?

Question 12 options:

1)

The value is unusual.

2)

It is impossible for this value to occur with this distribution of data.

3)

We do not have enough information to determine if the value is unusual.

4)

The value is not unusual.

5)

The value is borderline unusual.

Homework Answers

Answer #1

Given that

mean = 452.558

standard deviation= 32.3138

We have to find probability for a revenue below 400.54

P(X<400.54) = normalcdf(lower, upper, mean, sd)

setting lower = -999

upper= 400.54

mean = 452.558

standard deviation(sd)= 32.3138

we get

P(X<400.54) = normalcdf(-999,400.54,452.558,32.3138)

= 0.0537

it is clear that this probability is greater than the cut off value of 0.05

So, it is not unusual probability as it is greater than 0.05

option 4 is correct

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
PART I The revenue of 200 companies is plotted and found to follow a bell curve....
PART I The revenue of 200 companies is plotted and found to follow a bell curve. The mean is $387.142 million with a standard deviation of $28.2876 million. Would it be unusual for a randomly selected company to have a revenue below $267.32 million? 1) It is impossible for this value to occur with this distribution of data. 2) The value is unusual. 3) We do not have enough information to determine if the value is unusual. 4) The value...
PART I The revenue of 200 companies is plotted and found to follow a bell curve....
PART I The revenue of 200 companies is plotted and found to follow a bell curve. The mean is $647.988 million with a standard deviation of $33.4954 million. Would it be unusual for a randomly selected company to have a revenue between $678.1 and 681.33 million? 1) It is impossible for a value in this interval to occur with this distribution of data. 2) We do not have enough information to determine if a value in this interval is unusual....
Measurements were recorded for the slapshot speed of 100 minor-league hockey players. These measurements were found...
Measurements were recorded for the slapshot speed of 100 minor-league hockey players. These measurements were found to be normally distributed with mean of 81.417 mph and standard deviation of 1.1983 mph. Would it be unusual to record a value between 81.2 and 81.43 mph? Question 12 options: 1) A value in this interval is unusual. 2) We do not have enough information to determine if a value in this interval is unusual. 3) It is impossible for a value in...
Question 6 (1 point) Suppose that one-way commute times in a particular city are normally distributed...
Question 6 (1 point) Suppose that one-way commute times in a particular city are normally distributed with a mean of 26.75 minutes and a standard deviation of 2.216 minutes. Would it be unusual for a commute time to be below 37 minutes? Question 6 options: 1) It is impossible for this value to occur with this distribution of data. 2) The value is unusual. 3) The value is not unusual. 4) We do not have enough information to determine if...
Measurements were recorded for the slapshot speed of 100 minor-league hockey players. These measurements were found...
Measurements were recorded for the slapshot speed of 100 minor-league hockey players. These measurements were found to be normally distributed with mean of 82.528 mph and standard deviation of 1.6373 mph. Would it be unusual to record a value above 83.39 mph 1) The value is not unusual. 2) It is impossible for this value to occur with this distribution of data. 3) The value is unusual. 4) The value is borderline unusual. 5) We do not have enough information...
Measurements were recorded for the slapshot speed of 100 minor-league hockey players. These measurements were found...
Measurements were recorded for the slapshot speed of 100 minor-league hockey players. These measurements were found to be normally distributed with mean of 81.417 mph and standard deviation of 1.1983 mph. Would it be unusual to record a value between 81.2 and 81.43 mph? Question 5 options: 1) A value in this interval is not unusual. 2) A value in this interval is borderline unusual. 3) A value in this interval is unusual. 4) We do not have enough information...
Suppose that the mean and standard deviation of the scores on a statistics exam are 87.9...
Suppose that the mean and standard deviation of the scores on a statistics exam are 87.9 and 5.76, respectively, and are approximately normally distributed. Calculate the proportion of scores above 87. Question 1 options: 1) 0.5621 2) 0.8223 3) 0.4379 4) 0.1777 5) We do not have enough information to calculate the value. Question 2 (1 point) The stock price for International Business Machines (IBM) historically has followed an approximately normal distribution (when adjusting for inflation) with a mean of...
Lifetimes of a certain brand of lightbulbs is known to follow a right-skewed distribution with mean...
Lifetimes of a certain brand of lightbulbs is known to follow a right-skewed distribution with mean 24 months and standard deviation 2 months. Let X̄ represent the sampling distribution of the sample mean corresponding to a sample of size 1500 from this distribution. We expect this sampling distribution to be... Select one: a. Approximately Normal with a mean of 24 months and a standard deviation of 0.0013 months. b. Right-skewed with a mean of approx. 24 months and a standard...
Question 11 options: that scores above the mean are distributed the same as scores below the...
Question 11 options: that scores above the mean are distributed the same as scores below the mean that extreme scores are possible in a normal distribution that there are an infinite number of possible normal distributions that this characteristic has no practical implication Question 12 (1 point) In a normal distribution with 3±1 (M±SD), a researcher can appropriately conclude that about 84.13% of scores were greater than 2. Question 12 options: True False Question 13 (1 point) The mean, median,...
A certain list of movies were chosen from lists of recent Academy Award Best Picture winners,...
A certain list of movies were chosen from lists of recent Academy Award Best Picture winners, highest grossing movies, series movies (e.g. the Harry Potter series, the Spiderman series), and from the Sundance Film Festival and are being analyzed. The mean box office gross was $138.64 million with a standard deviation of $11.2526 million. Given this information, 98.49% of movies grossed greater than how much money (in millions)? Assume the distribution is approximately normal. Question 5 options: 1) 413.09 2)...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT