Here's an example of what's due today

Mean, SD, t-test

Mon, Mar 8, 2027 · Week 8 · Biotechnology for Health (Biomedical Innovations)

Today's goal: Compute the mean and standard deviation and explain the purpose of a t-test for your data.

Learn first

What a finished product looks like

This is a model of the work you should turn in today. Use it to check your own: match the structure and the level of detail, do not copy it. Your data and wording should be your own.

Statistics practice: mean, standard deviation, and t-test purpose
Completes: Completes the Problem 2 descriptive-statistics practice: mean and standard deviation computed per condition with steps shown, plus a written explanation of when a t-test is used.

Using my baseline heart-rate data: 72, 70, 74, 71, 73 bpm.

Mean: (72 + 70 + 74 + 71 + 73) / 5 = 360 / 5 = 72 bpm.

Standard deviation (sample):

  • Deviations from mean: 0, -2, +2, -1, +1
  • Squared deviations: 0, 4, 4, 1, 1 (sum = 10)
  • Divide by n - 1 = 4: 10 / 4 = 2.5
  • Square root: SD = about 1.6 bpm

What a t-test compares: a t-test asks whether the difference between the means of two groups (my baseline mean vs my after-activity mean) is large enough, relative to the spread in the data, that it is unlikely to be due to chance alone.

Does my data call for one? Yes. I have two conditions (rest vs activity) and I want to know if the higher activity mean is a real difference, so a two-sample t-test fits.

Also due today: Submit your statistics practice with calculations shown to the Schoology assignment by end of period.

Check yourself

WebXam problem for today's skill

One exam-style question that uses exactly what you practiced today. Try it before you reveal the answer, then read why each choice is right or wrong.

WebXam-style domain: Laboratory Standard Operational ProceduresSelf-check skill: Interpreting standard deviation as a measure of data spread
Two students each measured the same resting heart rate five times. Student 1 got a standard deviation of 1.6 bpm; Student 2 got a standard deviation of 9.0 bpm, with the same mean. What does the larger standard deviation tell you about Student 2's data?

Tap an answer to see the full explanation. Nothing is recorded or graded.