logging in or signing up how to do limits in calculus shahkhan66 Download Post to : URL : Related Presentations : Share Add to Flag Embed Email Send to Blogs and Networks Add to Channel Uploaded from authorPOINT lite Insert YouTube videos in PowerPont slides with aS Desktop Copy embed code: (To copy code, click on the text box) Embed: URL: Thumbnail: WordPress Embed Customize Embed The presentation is successfully added In Your Favorites. Views: 416 Category: Education License: Some Rights Reserved Like it (0) Dislike it (0) Added: October 17, 2010 This Presentation is Public Favorites: 0 Presentation Description How to do limits in Calculus Comments Posting comment... Premium member Presentation Transcript How to do Limits in Calculus : How to do Limits in Calculus The Derivate of a Function : The Derivate of a Function Limits is the study of Calculus and it is used for defining some of the most important concepts in Calculus – continuity, the derivate of a function and definite integral of a function. Example of limits : Example of limits 2 Find lim (5 + X) X Substitute 2 in x 5 + 2 = 7 Another Example of Limits : Another Example of Limits 3 Find lim (5x - 4 – x2) X Substitute 3 in X 15 – 4 – 32 15 – 4 – 9 11 – 9 2 Another Example in Limits : Another Example in Limits Find Substitute 2 in X 3 = 0 It’s zero and does not exist. Another Example of Limits : Another Example of Limits Find 2 + 2 = 4 Substitute 2 into x Simplify the top x2 - y2 = (x+y) (x- y) Find like terms and cancel it Definition of F differentiable at a : Definition of F differentiable at a For any function f and any point x = a If the following limit exist The shorter way can be written as Definition of F differentiable at a Continue : Definition of F differentiable at a Continue Can be written as f ’(a) And as This means derivate a Example of Derivate : Example of Derivate Find the derivative of y = (2x +1)2 at x = 3 Square of Binomial (a + b)2 = a2 + 2ab +b2 y = 4x2 + 4x + 1 y = 8x +4 y = 8(3) + 4 y = 24 + 4 y = 28 Substitute 3 into x Another Example of Derivate : Another Example of Derivate Find the derivate of y = (2x + 1)2 (a + b)2 = a2 + 2ab + b2 At a point x = a y = 4x2 + 4x + 1 y = 8x + 4 y = 8a + 4 y = 8a + 4 Substitute a into x Simplify You do not have the permission to view this presentation. In order to view it, please contact the author of the presentation.
how to do limits in calculus shahkhan66 Download Post to : URL : Related Presentations : Share Add to Flag Embed Email Send to Blogs and Networks Add to Channel Uploaded from authorPOINT lite Insert YouTube videos in PowerPont slides with aS Desktop Copy embed code: (To copy code, click on the text box) Embed: URL: Thumbnail: WordPress Embed Customize Embed The presentation is successfully added In Your Favorites. Views: 416 Category: Education License: Some Rights Reserved Like it (0) Dislike it (0) Added: October 17, 2010 This Presentation is Public Favorites: 0 Presentation Description How to do limits in Calculus Comments Posting comment... Premium member Presentation Transcript How to do Limits in Calculus : How to do Limits in Calculus The Derivate of a Function : The Derivate of a Function Limits is the study of Calculus and it is used for defining some of the most important concepts in Calculus – continuity, the derivate of a function and definite integral of a function. Example of limits : Example of limits 2 Find lim (5 + X) X Substitute 2 in x 5 + 2 = 7 Another Example of Limits : Another Example of Limits 3 Find lim (5x - 4 – x2) X Substitute 3 in X 15 – 4 – 32 15 – 4 – 9 11 – 9 2 Another Example in Limits : Another Example in Limits Find Substitute 2 in X 3 = 0 It’s zero and does not exist. Another Example of Limits : Another Example of Limits Find 2 + 2 = 4 Substitute 2 into x Simplify the top x2 - y2 = (x+y) (x- y) Find like terms and cancel it Definition of F differentiable at a : Definition of F differentiable at a For any function f and any point x = a If the following limit exist The shorter way can be written as Definition of F differentiable at a Continue : Definition of F differentiable at a Continue Can be written as f ’(a) And as This means derivate a Example of Derivate : Example of Derivate Find the derivative of y = (2x +1)2 at x = 3 Square of Binomial (a + b)2 = a2 + 2ab +b2 y = 4x2 + 4x + 1 y = 8x +4 y = 8(3) + 4 y = 24 + 4 y = 28 Substitute 3 into x Another Example of Derivate : Another Example of Derivate Find the derivate of y = (2x + 1)2 (a + b)2 = a2 + 2ab + b2 At a point x = a y = 4x2 + 4x + 1 y = 8x + 4 y = 8a + 4 y = 8a + 4 Substitute a into x Simplify