
Khan Academy
Learn about the tangent graph and its properties through an engaging video lesson on Khan Academy.
Graph of y=tan (x) (video) | Khan Academy
Sal draws the graph of the tangent function based on the unit circle definition of the function.
Trigonometric functions | Algebra (all content) - Khan Academy
This topic covers: - Unit circle definition of trig functions - Trig identities - Graphs of sinusoidal & trigonometric functions - Inverse trig functions & solving trig equations - Modeling with trig functions - …
Trigonometric functions | Trigonometry | Math | Khan Academy
Discover how to measure angles, distances, and heights using trigonometric ratios and the unit circle. Learn how to use sine, cosine, and tangent to solve real-world problems involving triangles and …
Trigonometry | Khan Academy
Explore the world of trigonometry by mastering right triangles and their applications, understanding and graphing trig functions, solving problems involving non-right triangles, and unlocking the power of …
The derivative & tangent line equations (video) | Khan Academy
Discover how the derivative of a function reveals the slope of the tangent line at any point on the graph. We'll explore how to use this powerful tool to determine the equation of the tangent line, enhancing …
Domain & range of inverse tangent function - Khan Academy
If we restrict the domain in the proper way and we'll talk about that in a little bit is just going to be what the input into the tangent function is. If you restrict the domain in the right way, inverse tangent of the …
Graph of y=tan(x) (video) | Trigonometry | Khan Academy
Sal draws the graph of the tangent function based on the unit circle definition of the function.
Computing a tangent plane (video) | Khan Academy
Here you can see how to use the control over functions whose graphs are planes, as introduced in the last video, to find the tangent plane to a function graph. Created by Grant Sanderson.
The derivative & tangent line equations - Khan Academy
Analyze derivatives of functions at specific points as the slope of the lines tangent to the functions' graphs at those points.