This calculus video tutorial provides a basic introduction into the mean value theorem for integrals. It explains how to find the value of c in the closed interval [a, b] guaranteed by the mean value theorem where the area under the curve is equal to the area of the rectangle at x = c. This video contains plenty of examples and practice problems. You need to be familiar with the process of finding antiderivatives and evaluating definite integrals. Application of Integration - Free Formula Sheet: https://www.video-tutor.net/calculus-... ________________________________ Antiderivatives: • Antiderivatives Fundamental Theorem - Part 1: • Fundamental Theorem of Calculus Part 1 Fundamental Theorem - Part 2: • Fundamental Theorem of Calculus Part 2 Net Change Theorem: • Net Change Theorem - Calculus Word Problems Mean Value Theorem - Integrals: • Mean Value Theorem For Integrals ________________________________ Average Value of a Function: • Average Value of a Function Over an Interv... U-Substitution - Indefinite Integrals: • How To Integrate Using U-Substitution U-Substitution - Definite Integrals: • U-substitution With Definite Integrals 1st Order Differential Equations: • Separable First Order Differential Equatio... Initial Value Problem: • Initial Value Problem ________________________________ Area Between Two Curves: • Area Between Two Curves Disk and Washer Method: • Disk & Washer Method - Calculus Volume By The Shell Method: • Shell Method - Volume of Revolution Volume By Cross Sections: • Volumes Using Cross Sections - Calculus Arc Length Calculus Problems: • Arc Length Calculus Problems, __________________________________ Calculus Final Exam and Video Playlists: https://www.video-tutor.net/ Full-Length Videos and Worksheets: / collections