🕋Optimization Soda Can problem ! ! ! ! !

preview_player
Показать описание
___________
In this video you will learn how to find Dimensions that Minimize the Amount of Material used in construction of the Soda Can, given its volume and uniform thickness.

A soda can is to hold 12 fluid ounces. Find the dimensions that will minimize the amount of material used in its construction, assuming that the thickness of the material is uniform.
______________________

  1. MathCabin.com Math Tutoring
  2. optimization examples
  3. optimization example problems
  4. optimization problems and solutions
  5. optimization practice problems
  6. optimization example questions
Рекомендации по теме
🕋Optimization Soda Can 0:13:43

🕋Optimization Soda Can problem ! ! ! ! !

Optimization Example 4 0:09:54

Optimization Example 4 Soda Can

Optimum Radius of 0:15:05

Optimum Radius of a Soda Can (Optimization Problem)

Soda Can Optimization 0:10:28

Soda Can Optimization

Minimizing the Surface 0:08:07

Minimizing the Surface Area of a Soda Can

Optimization Soda Can 0:09:18

Optimization Soda Can

Lesson 3.9 (Ex. 0:06:35

Lesson 3.9 (Ex. 4): Soda can problem

Optimizing the surface 0:09:55

Optimizing the surface area of a soda can with fixed volume

Ex: Optimization - 0:08:45

Ex: Optimization - Minimize the Cost to Make a Can with a Fixed Volume

Optimising a Soda 0:02:14

Optimising a Soda Can using A-Level Maths 💪

Optimization Cylinder Problem 0:08:08

Optimization Cylinder Problem

Calc 1 - 0:09:18

Calc 1 - Optimization – Min Surface Area of a 12 oz (355ml) Soda Can

Soda Can Problem 0:09:16

Soda Can Problem

How to find 0:13:42

How to find the minimum surface area of a cylindrical can to hold a given volume

4.6 Optimization - 0:07:14

4.6 Optimization - Minimize Cost of Can

Optimization Calculus - 0:13:48

Optimization Calculus - Minimize Surface Area of a Cylinder - Step by Step Method - Example 2

Optimisation technique for 0:05:16

Optimisation technique for solving a soda company problem

Optimization Problem #6 0:08:20

Optimization Problem #6 - Find the Dimensions of a Can To Maximize Volume

Soda Can Problem 0:01:40

Soda Can Problem

Dimensions that minimize 0:08:55

Dimensions that minimize the surface area of a cylinder (KristaKingMath)

What is Optimization? 0:04:45

What is Optimization? Easy introduction to optimization!

QuickVid: Minimizing the 0:07:16

QuickVid: Minimizing the surface area of a soda can

Optimum Dimensions for 0:17:07

Optimum Dimensions for Soda Can Calculus Applications IBHL IBSL AP Calculus MCV4U

3.6 Optimization Problem 0:14:28

3.6 Optimization Problem #2 - Calculus | MCV4U

Комментарии
Автор

The math you used was good (as far as I could follow), but an error you made was that an aluminum on the top and bottom are twice as thick as on the sides, so the surface area should be (4*pi*r^2)+(2*pi*r). If you use this formula instead, then the answer will more closely match what a soda can’s dimensions are in real life.

jasonbraverman