
Graphing Tan and Cot - YouTube
Learn how to graph Tangent and Cotangent. We discuss the vertical stretch, period, and asymptotes in this free math video tutorial by Mario's Math Tutoring....
2.3: Graphs of the Tangent and Cotangent Functions
In this section, we investigate the graphs of the tangent and cotangent functions.
4. Graphs of tan, cot, sec and csc - Interactive Mathematics
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.
Graph Tangent and Cotangent Functions
This page explains the sketching and graphing of the tangent and cotangent functions of the form y = a tan [k (x d)] and y = a cot [k (x d)] with detailed examples to help students understand …
Graphing Tangent and Cotangent Lesson - GreeneMath.com
Step by Step tutorial explains how to sketch the graphs of tangent and cotangent. Ace your Math Exam!
Tangent, Cotangent, Secant and Cosecant Graphs
When hand-drawing the trigonometric graphs, draw vertical dotted lines at intervals to remind you of the connection to the four quadrants from the unit circle and to keep your graphs accurate.
Tangent and Cotangent Graphs | Brilliant Math & Science Wiki
From the graphs of the tangent and cotangent functions, we see that the period of tangent and cotangent are both π π. In trigonometric identities, we will see how to prove the periodicity of …
Graphing Trigonometric Functions: Sin, Cos, Tan, Sec, Csc, and Cot
These lessons, with videos, examples and step-by-step solutions, help Algebra 2 students learn how to graph the Sin, Cos, Tan, Sec, Csc, and Cot functions. The following diagrams show the …
Graphs of Tangent and Cotangent Functions Explained
Master Graphs of Tangent and Cotangent Functions with free video lessons, step-by-step explanations, practice problems, examples, and FAQs. Learn from expert tutors and get exam …
Let's Learn The Graphs of the Tangent and Cotangent Functions …
Exploring the effects of the quotient identity \ (\tan (t)=\frac {\sin (t)} {\cos (t)}\) on the behavior of the tangent function will give us a lot of insight into the graph \ (y=\tan (t)\text {.}\) Let's make …