Explore math with our beautiful, free online graphing calculator. Graph functions, plot points, visualize algebraic equations, add sliders, animate graphs, and more.

We can use what we know about the properties of the tangent function to quickly sketch a graph of any stretched and/or compressed tangent function of the form \(f(x)=A\tan(Bx)\). We focus on a single period of the function including the origin, because the periodic property enables us to extend the graph to the rest of the function’s domain ...

Explore math with our beautiful, free online graphing calculator. Graph functions, plot points, visualize algebraic equations, add sliders, animate graphs, and more.

The Inverse Sine, Cosine and Tangent graphs are: Inverse Sine. Inverse Cosine. Inverse Tangent. Here is Cosine and Inverse Cosine plotted on the same graph: Cosine and Inverse Cosine. They are mirror images (about the diagonal)! The same is true for Sine and Inverse Sine and for Tangent and Inverse Tangent. Can you see this in the graphs above?

Mathematically, tan function is written as f (x) = tan x. Further in this article, we will explore the tangent function graph, its domain and range, the trigonometric identities of tan x, and the formula of the tangent function. We will also solve some examples related to the tan function for a better understanding of the concept.

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We learn why graphs of tan, cot, sec and cosec have a periodic gap in them (also known as a discontinuity). We learn how to sketch the graphs.

Here we will learn about tan graphs or tangent graphs, including how to recognise the graph of the tangent function, sketch the tangent curve and label important values, and interpret the tangent graph.

How to make a Graph of the Tangent Function? Properties of the tangent function, Unir circle and the tangent function, examples and step by step solutions

Where Does the Graph of the Tangent Function Come From? Important Characteristics of the Graph of the Tangent Function; Tangent as Slope; Graph of $y = \tan x$ (periodic with period $\,\pi\,$) The Tangent Function: Definition and Comments. Let $\,t\,$ be a real number (with restrictions noted below).