Fundamental Trigonometric Identities
Trigonometric identities are equations that relate various trigonometric functions and are true for any variable value in the domain. In this post, you can learn fundamental trigonometric identities.

A step-by-step guide to fundamental trigonometric identities
The basic trigonometric identities or fundamental trigonometric identities are those trigonometric functions that are true every time for the variables.
The following equations are eight of the most basic and important trigonometric identities. These equations are true for any angle. Countless additional identities can be formed from them. These eight things should be kept in mind.
- \(\color{blue}{cot\left(θ\right)=\frac{cos\:\left(\theta \right)}{sin\:\left(\theta \right)}}\)
- \(\color{blue}{tan\:\left(\theta \right)=\frac{sin\:\left(\theta \right)}{cos\:\left(\theta \right)}}\)
- \(\color{blue}{cot\left(θ\right)=\frac{1}{tan\:\left(\theta \right)}}\)
- \(\color{blue}{sec\left(θ\right)=\frac{1}{cos\:\left(\theta \right)}}\)
- \(\color{blue}{csc\left(θ\right)=\frac{1}{sin\:\left(\theta \right)}}\)
- \(\color{blue}{\left(sin\left(θ\right)\right)^2+\left(cos\left(θ\right)\right)^2=1}\)
- \(\color{blue}{1+\left(tan\left(θ\right)\right)^2=\left(sec\left(θ\right)\right)^2\:\:}\)
- \(\color{blue}{1+\left(cot\left(θ\right)\right)^2=\left(csc\left(θ\right)\right)^2}\)
Related to This Article
More math articles
- The Ultimate 7th Grade RICAS Math Course (+FREE Worksheets)
- Best Laptops for Students: Lenovo vs. HP vs. Dell
- 5th Grade PARCC Math Worksheets: FREE & Printable
- How to Find Values of Functions from Graphs?
- Top 10 Tips to Create a PSAT/NMSQT Math Study Plan
- Algebra 1 Worksheets: FREE & Printable
- 4th Grade AZMerit Math Worksheets: FREE & Printable
- FREE 4th Grade MCAS Math Practice Test
- Top 10 TABE Math Practice Questions
- How to Do Ratio, Proportion, and Percentages Puzzle -Critical Thinking 8
What people say about "Fundamental Trigonometric Identities - Effortless Math: We Help Students Learn to LOVE Mathematics"?
No one replied yet.