Student t Distribution: Definition & Example

Instructions:

Choose an answer and hit 'next'. You will receive your score and answers at the end.

question 1 of 3

The total area under a t-curve is:

Create Your Account To Take This Quiz

As a member, you'll also get unlimited access to over 75,000 lessons in math, English, science, history, and more. Plus, get practice tests, quizzes, and personalized coaching to help you succeed.

Try it risk-free
Try it risk-free for 30 days. Cancel anytime
Already registered? Log in here for access

1. A t-curve is symmetrical around:

2. A t-curve never:

Create your account to access this entire worksheet
A Premium account gives you access to all lesson, practice exams, quizzes & worksheets
Access to all video lessons
Quizzes, practice exams & worksheets
Certificate of Completion
Access to instructors
Create an account to get started Create Account

About This Quiz & Worksheet

Student t distribution differs from the standard normal deviation in a variety of ways. Find out what you know about the uses of t distribution by answering questions on topics like the total area under the t-curve and the symmetry of the t-curve.

Quiz & Worksheet Goals

Look for these points on the multiple-choice quiz:

  • Something the t-curve never does
  • Appearance of the t-curve as the number of degrees of freedom increases
  • Comparison between the t-curve and the standard normal distribution

Skills Practiced

  • Knowledge application - use your knowledge to answer questions about the symmetry of the t-curve and one thing the t-curve never does with regard to the distribution
  • Information recall - access the knowledge you've gained regarding the total area under the t-curve
  • Distinguishing differences - compare and contrast the t-curve and the standard normal distribution

Additional Learning

If you want to learn more about the distribution process, you can review the lesson titled Student t Distribution: Definition & Example. The following areas will be covered:

  • Units of the t distribution
  • Definition of standard deviation
  • Sample size in the degrees of freedom (df)
  • Properties of t-curves
Support