This site is intended for healthcare professionals

Go to /sign-in page

You can view 5 more pages before signing in

Go to /pro/cpd-dashboard page

This page is worth 0.05 CPD credits. CPD dashboard

Go to /account/subscription-details page

This page is worth 0.05 CPD credits. Upgrade to Pro

T-test (paired and unpaired)

Authoring team

  • unpaired t-test (also known as the student's t-test) and the paired t-test both assume that analysed data is from a normal distribution
  • unpaired t-test
    • applied to two independent groups e.g. diabetic patients versus non-diabetics
    • sample size from the two groups may or may not be equal
    • in addition to the assumption that the data is from a normal distribution, there is also the assumption that the standard deviation (SD)s is approximately the same in both groups

variable

diabetes

Mean (SD)

No diabetes

Mean (SD)

Mean difference

95% CI

p-value

Age (years)

68.8 (8.7)

73.3 (9.0)

4.2 (3.1, 5.3)

p <0.0001

Heart rate (bpm)

75 (15.0)

76.1 (14.9)

1.1 (-0.9, 3.1)

p 0.85

  • paired t-test
    • data is derived from study subjects who have been measured at two time points (so each individual has two measurements). The two measurements generally are before and after a treatment intervention
    • 95% confidence interval is derived from the difference between the two sets of paired observations

Reference:

  1. Doctor (March 22nd 2005):33-35.

Create an account to add page annotations

Annotations allow you to add information to this page that would be handy to have on hand during a consultation. E.g. a website or number. This information will always show when you visit this page.

The content herein is provided for informational purposes and does not replace the need to apply professional clinical judgement when diagnosing or treating any medical condition. A licensed medical practitioner should be consulted for diagnosis and treatment of any and all medical conditions.

Connect

Copyright 2024 Oxbridge Solutions Limited, a subsidiary of OmniaMed Communications Limited. All rights reserved. Any distribution or duplication of the information contained herein is strictly prohibited. Oxbridge Solutions receives funding from advertising but maintains editorial independence.