Learn how to graph tangent functions. Discover the properties of a tangent graph and interpret phase shift and period transformations algebraically and graphically.

Identifying Horizontal Tangent Line: The points where the functions have horizontal tangents are very important to locate because they are related to solutions to optimization problems. Therefore, …

Since horizontal tangents and x-axis are parallel there slope will be equal , so to find the values of x for which we have horizontal tangent we solve the equation {eq}f'\left ( x \right) = 0 {/eq} as the slope of x …

Solution for Find the points on the graph of the polar equation where the tangent line is horizontal or vertical. (Assume 0 ≤ 0 ≤ 2π.) r = 1 - sin (0) horizontal…

Horizontal Tangent Line: The slope of all horizontal lines is zero. To find the slope of a tangent line to a curve, we find the derivative of the function. It also represents the rate of change of the function. We …

A horizontal line has slope equal to zero. So, the graph of f (x) will have a horizontal tangent whenever the slope of the tangent line is...

Learn how to use the parameters a, b, h, and k to sketch the graph of a transformation of the parent function y = tan x, using example problems that walk you through the process step-by-step so ...

Find equations for the horizontal tangent lines to the curve y = x 3 3 x 2. Also, find equations for the lines that are perpendicular to these tangent lines at the points of tangency.

Horizontal Tangent: The slope of the tangent to the graph of a function at a point, is equal to the derivative of that function at that point. So, horizontal tangent refers to the equivalent condition that …

The slope of a tangent line of the given curve is nothing but the derivative of the function at a particular point. We know that a line is horizontal when its slope is zero.