Question

Suppose that the mean weight of infants born in a community is μ = 3170 g...

Suppose that the mean weight of infants born in a community is μ = 3170 g and σ = 690 g.
Compute the indicated probabilities below.

a) p(x < 2800)
probability =

b) p(x > 4200)
probability =

c) p(2300 < x < 4000)
probability =

d) p(1700 < x < 2800)
probability =

______________________________

Suppose that an anxiety measure has a mean of 108 and variance of 289.00. The researcher only wants to work with 43% of the lower participants. What is the largest average score the researcher should consider with a sample size of 33?

____________________________________________________________________________

A dentist is interested in obtaining information about delinquent (past due) accounts. Since the practice opened 15 years ago, delinquent accounts are normally distributed with an average of 56 days and a variance of 121.00 days. The dentist randomly selected a sample of 32 delinquent accounts with an average of 47 days.

a) The dentist wants to know what average number of days is less than 49% from the past 15 years.


b) Is the average days from the sample of 32 more than the 49% average from the past 15 years?

Homework Answers

Answer #1

pls upload only one question at a time

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
Suppose that the mean weight of infants born in a community is μ = 3110 g...
Suppose that the mean weight of infants born in a community is μ = 3110 g and σ = 720 g. Compute the indicated probabilities below. a)  p(x < 2600) probability =   b)  p(x > 4700) probability =   c)  p(2800 < x < 4000) probability =   d)  p(2300 < x < 2700) probability =   Note: Do NOT input probability responses as percentages; e.g., do NOT input 0.9194 as 91.94.
Suppose that the mean weight of infants born in a community is μ = 3470 g...
Suppose that the mean weight of infants born in a community is μ = 3470 g and σ2 = 592900.00 g. a) Find p(x < 3000) probability = b) Find p(x > 4500) probability = c) Find p(2500 < x < 3800) probability = d) Find p(1500 < x < 2700) probability =
Suppose that the mean weight of infants born in a community is μ = 3060 g...
Suppose that the mean weight of infants born in a community is μ = 3060 g and σ2 = 532900.00 g. Compute the indicated probabilities below. a)  p(x < 3000) probability = b)  p(x > 3900) probability = c)  p(3000 < x < 3800) probability = d)  p(1800 < x < 3300) probability =
A dentist is interested in obtaining information about delinquent (past due) accounts. Since the practice opened...
A dentist is interested in obtaining information about delinquent (past due) accounts. Since the practice opened 5 years ago, delinquent accounts are normally distributed with an average of 58 days and a variance of 169.00 days. The dentist randomly selected a sample of 32 delinquent accounts with an average of 47 days. a) The dentist wants to know what average number of days is more than 61% from the past 5 years. b-Is the average days from the sample of...
A dentist is interested in obtaining information about delinquent (past due) accounts. Since the practice opened...
A dentist is interested in obtaining information about delinquent (past due) accounts. Since the practice opened 6 years ago, delinquent accounts are normally distributed with an average of 53 days and a SD of 11 days. The dentist randomly selected a sample of 32 delinquent accounts with an average of 47 days. a) The dentist wants to know what average number of days is more than 45% from the past 6 years.
A dentist is interested in obtaining information about delinquent (past due) accounts. Since the practice opened...
A dentist is interested in obtaining information about delinquent (past due) accounts. Since the practice opened 10 years ago, delinquent accounts are normally distributed with an average of 40 days and a variance of 196.00 days. The dentist randomly selected a sample of 28 delinquent accounts with an average of 47 days. a) The dentist wants to know what average number of days is less than 36% from the past 10 years. b) Is the average days from the sample...
A dentist is interested in obtaining information about delinquent (past due) accounts. Since the practice opened...
A dentist is interested in obtaining information about delinquent (past due) accounts. Since the practice opened 12 years ago, delinquent accounts are normally distributed with an average of 47 days and a SD of 10 days. The dentist randomly selected a sample of 29 delinquent accounts with an average of 47 days. a) The dentist wants to know what average number of days is less than 66% from the past 12 years. b) Is the average days from the sample...
A dentist is interested in obtaining information about delinquent (past due) accounts. Since the practice opened...
A dentist is interested in obtaining information about delinquent (past due) accounts. Since the practice opened 10 years ago, delinquent accounts are normally distributed with an average of 59 days and a SD of 9 days. The dentist randomly selected a sample of 30 delinquent accounts with an average of 47 days. a) The dentist wants to know what average number of days is more than 67% from the past 10 years. b) Is the average days from the sample...
3. If a population distribution is known to be normal, then it follows that: A. The...
3. If a population distribution is known to be normal, then it follows that: A. The sample mean must equal the population mean B. The sample mean must equal the population mean for large samples C. The sample standard deviation must equal the population standard deviation D. All of the above E. None of the above 4. The internal auditing staff of a local manufacturing company performs a sample audit each quarter to estimate the proportion of accounts that are...
1.) A population of values has a normal distribution with μ=188.6and σ=18.4 You intend to draw...
1.) A population of values has a normal distribution with μ=188.6and σ=18.4 You intend to draw a random sample of size n=193 Find the probability that a single randomly selected value is less than 188.1. P(X < 188.1) = Find the probability that a sample of size n=193 is randomly selected with a mean less than 188.1. P(x¯ < 188.1) = Enter your answers as numbers accurate to 4 decimal places. 2.) Scores for a common standardized college aptitude test...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT