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Determine the point(s) (if any) at which the graph of the function has a horizontal tangent line. Step 1 We are asked to find any points on the function that have a horizontal tangent line. In other words, the slope of the tangent line is zero zero

Determine the point(s) (if any) at which the graph of the function has a horizontal tangent line. Step 1 We are asked to find any points on the function that have a horizontal tangent line. In other words, the slope of the tangent line is zero zero

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 94E
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Determine the point(s) (if any) at which the graph of the function has a horizontal tangent line. y=x + 6 Step 1 We are asked to find any points on the function that have a horizontal tangent line. In other words, the slope of the tangent line is zero zero Step 2 Since we want know where the tangent line is zero, we need to find all points where the derivative is zero. Start by finding the derivative of the equation. To do this, we use a combination of the basic differentiation rules. First take the denivative of both sides of the equation. y = x + 6
Transcribed Image Text:Determine the point(s) (if any) at which the graph of the function has a horizontal tangent line. y=x + 6 Step 1 We are asked to find any points on the function that have a horizontal tangent line. In other words, the slope of the tangent line is zero zero Step 2 Since we want know where the tangent line is zero, we need to find all points where the derivative is zero. Start by finding the derivative of the equation. To do this, we use a combination of the basic differentiation rules. First take the denivative of both sides of the equation. y = x + 6
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