HOW TO FIND EQUATION OF TANGENT LINE WITH IMPLICIT DIFFERENTIATION

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In order to find the equation of a tangent line to a given function at a given point, you need to consider what a tangent line is. In order for a line to be considered a tangent line you need to make sure that 2 conditions are met: • 1. The line needs to go through the given point. • 2. The line needs to have the same slope as the given function at that shared point. • In this video I'll show you how to find the equation of a tangent line to the function 16x^2+y^2=xy+4 at the point (0, 2). This means that we will be coming up with a linear function that goes through the point that lies on the function at (0, 2) and has the same slope as 16x^2+y^2=xy+4 at that point. We will come up with this tangent line equation with the derivative of our given function. • READ MORE • How to find the equation of a tangent line - https://jakesmathlessons.com/derivati... • Implicit Differentiation - https://jakesmathlessons.com/derivati... • Product Rule - https://jakesmathlessons.com/derivati... • Chain Rule - https://jakesmathlessons.com/derivati... • WATCH NEXT • Tangent line examples - • TANGENT LINE EQUATION • Implicit Differentiation - • Implicit Differentiation Week • YOU MIGHT ALSO BE INTERESTED IN... • Download my FREE calc 1 study guide - https://jakesmathlessons.com/Calculus... • My Complete Calculus 1 Package - https://jakesmathlessons.com/complete... • Work with me! - Come to Wyzant for some 1 on 1 online tutoring with me and get a $40 tutoring credit for FREE - https://is.gd/cqeuOv • Some links in this description may be affiliate links meaning I would get a small commission for your purchase at no additional cost to you.

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