Clutch Prep is now a part of Pearson
Ch.10: Applications of Derivatives (Part 3)WorksheetSee all chapters
 Ch.1: Pre-Calc (Part 1) 3hrs & 29mins 0% complete WorksheetDownload the video lesson worksheet Ch.2: Pre-Calc (Part 2) 2hrs & 53mins 0% complete WorksheetDownload the video lesson worksheet Ch.3: Pre-Calc (Part 3) 1hr & 40mins 0% complete WorksheetDownload the video lesson worksheet Ch.4: Limits (Part 1) 2hrs & 25mins 0% complete WorksheetDownload the video lesson worksheet Ch.5: Limits (Part 2) 1hr & 53mins 0% complete WorksheetDownload the video lesson worksheet Ch.6: Derivatives (Part 1) 3hrs & 13mins 0% complete WorksheetDownload the video lesson worksheet Ch.7: Derivatives (Part 2) 2hrs & 26mins 0% complete WorksheetDownload the video lesson worksheet Ch.8: Applications of Derivatives (Part 1) 2hrs & 51mins 0% complete WorksheetDownload the video lesson worksheet Ch.9: Applications of Derivatives (Part 2) 2hrs & 1min 0% complete WorksheetDownload the video lesson worksheet Ch.10: Applications of Derivatives (Part 3) 3hrs 0% complete WorksheetDownload the video lesson worksheet Ch.11: Integrals 3hrs & 8mins 0% complete WorksheetDownload the video lesson worksheet

# Optimization

See all sections
Sections
Optimization
Linear Approximations & Differentials
Newton's Method
L'Hopital's Rule

Concept #1

Concept #2: Intro

Practice: Mike wants to build a rectangular pen with the using two parallel partitions and 600 feet of fencing. What dimensions will maximize the total area of the pen?

Practice: Mary needs to make an open rectangular box with square base from 48 ft.2 of material. What dimensions will result in a box with the largest possible volume?

Practice: Marcio is a farmer with 600 ft of fencing that wants a rectangular field that borders a river. What are the dimensions of the field that has the largest area?