create and solve an optimization problem involving 2-D or 3-D shapes - solve the following and number it -present an optimization problem of some complexity that involves a 2-D or 3-D shape -define variables used to solve your problem -create an equation for a function related to your problem -state the domain for the x value of your function (and your reasoning behind it) problem example: A soup can of volume 500cm3 is to be constructed. The material for the top costs 0.4 cents/cm2 while the material for the bottom and sides costs 0.2 cents/cm2 . Find the dimensions that will minimize the cost of producing the can - Your problem could be similar to this problem but you cant copy this problem the criteria is Complexity and Suitability of Problem (thinking) -Problem can be solved by optimization -Problem involves a complex 3-D or 2-D shape (eg: a composite shape, hemisphere, etc) -Problem involves an additional component on top of perimeter, surface area, volume, area, etc (eg: the cost of painting the surface rather than just the measure of the surface, etc)
create and solve an optimization problem involving 2-D or 3-D shapes - solve the following and number it
-present an optimization problem of some complexity that involves a 2-D or 3-D shape
-define variables used to solve your problem
-create an equation for a function related to your problem
-state the domain for the x value of your function (and your reasoning behind it)
problem example: A soup can of volume 500cm3 is to be constructed. The material for the top costs 0.4 cents/cm2 while the material for the bottom and sides costs 0.2 cents/cm2 . Find the dimensions that will minimize the cost of producing the can
- Your problem could be similar to this problem but you cant copy this problem the criteria is Complexity and Suitability of Problem (thinking)
-Problem can be solved by optimization
-Problem involves a complex 3-D or 2-D shape
(eg: a composite shape, hemisphere, etc)
-Problem involves an additional component on
top of perimeter, surface area, volume, area, etc
(eg: the cost of painting the surface rather than
just the measure of the surface, etc)
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