Question

1. What does “t-distribution have thicker ends” mean? 2. Why do we divide by n-1, but...

1. What does “t-distribution have thicker ends” mean?

2. Why do we divide by n-1, but not n in empirical variance?

3. What is the level of significance?

Homework Answers

Answer #1

1. t-distribution has thicker ends meaning that probability that t distribution has extreme values or outliers is relatively higher as compared to normal distribution.

2. Dividing by n-1 reduces the bias. Since empirical variance is a sample statistic, for the sample since there is dependency between the units within a sample, knowing only n-1 units help us get the last value. This is possible due to the condition that the sum of differences between sample units and sample mean is zero.

3. Level of significance is probability of rejecting null hypothesis under the condition of true null.

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
1. What is a sampling distribution? 2. If we are considering the sample mean, how do...
1. What is a sampling distribution? 2. If we are considering the sample mean, how do we calculate the standard error of the sample mean? 3. If we are considering the sample proportion, how do we calculate the standard error of the sample proportion?
What does it mean to have a frequency as a variable? Why do we want frequency...
What does it mean to have a frequency as a variable? Why do we want frequency as a variable? How is this accomplished?
1.why we often use the t-distribution to perform hypothesis tests rather then the normal distribution? 2.state...
1.why we often use the t-distribution to perform hypothesis tests rather then the normal distribution? 2.state the assumptions of the simple regression model in terms of the individual observations,Yi for i=1 . . . n.
Answer the following questions. (a) Why do we need to use the t-distribution when estimating the...
Answer the following questions. (a) Why do we need to use the t-distribution when estimating the population mean? (b) Name a circumstance where we would not need to use the t-distribution when estimating the population mean?
1. For a t distribution with k degrees of freedom, (t(k)), what does this distribution approach...
1. For a t distribution with k degrees of freedom, (t(k)), what does this distribution approach as k increases? Why? 2. How do t distributions help one to analyze samples from normal distributions?
If we have a normal population with variance sigma^2 and a random sample of n measurements...
If we have a normal population with variance sigma^2 and a random sample of n measurements taken from this population, what probability distribution do we use to test claims about the variance?
Descriptive Statisticsa Sex N Minimum Maximum Mean Std. Deviation Variance Female YearsSick 44 2 30 16.61...
Descriptive Statisticsa Sex N Minimum Maximum Mean Std. Deviation Variance Female YearsSick 44 2 30 16.61 7.254 52.615 Sex 44 1 1 1.00 .000 .000 Valid N (listwise) 44 Male YearsSick 48 4 35 17.44 8.008 64.124 Sex 48 2 2 2.00 .000 .000 Valid N (listwise) 48 Other YearsSick 2 3 15 9.00 8.485 72.000 Sex 2 3 3 3.00 .000 .000 Valid N (listwise) 2 a. No statistics are computed for one or more split files because there...
True or false: 1. When constructing a confidence interval for a sample Mean, the t distribution...
True or false: 1. When constructing a confidence interval for a sample Mean, the t distribution is appropriate whenever the sample size is small. 2. The sampling distribution of X (X-bar) is not always a normal distribution. 3. The reason sample variance has a divisor of n-1 rather than n is that it makes the sample standard deviation an unbiased estimate of the population standard deviation. 4. The error term is the difference between the actual value of the dependent...
1. If a test is robust, what does this allow us to do? 2.When we state...
1. If a test is robust, what does this allow us to do? 2.When we state that there is homogeneity of variance, precisely which variances are homogeneous? 3.If you underestimate sigma, the standard deviation of the population, the result is a. the t-statstic being too small b. a smaller probability of type i error c. the estimated standard error being too large d. all of the above e. none of the above
If we have a random variable T distributed according to exponential distribution with mean 1.9 hours....
If we have a random variable T distributed according to exponential distribution with mean 1.9 hours. What is the probability that T will be greater than 69 minutes?
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT