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http://www.ppthi-hoo.com Economic&Mathematica 1+1==2 ？

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http://www.ppthi-hoo.com Economic&Mathematica Type A 1 1+1=1

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http://www.ppthi-hoo.com Economic&Mathematica Developing photos 1+1=1

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http://www.ppthi-hoo.com Economic&Mathematica Type B 1 1+1=1.5

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http://www.ppthi-hoo.com Economic&Mathematica MacDonald: The second cup half price ！

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2014-10-22 height=11.5cm radius=3.3cm If we confirmed the volume then what kind of proportion can minimise the superficial area?

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2014-10-22 Volume & Superficial area

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2014-10-22 Confirming the volume then the superficial area when h=r,we get the minimum of S. So the cost of material will be least.

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2014-10-22 BUT.... h=11.5cm r=3.3cm This will waste about 30% material why?

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2014-10-22 It is more like a fish can,right?

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2014-10-22 Reason Customers may misleading by horizontal- vertical illusion. which one you think a little bit longer?

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2014-10-22 So,this is the real reason why factory produce the container like this, which as we can see today on the supermarket. Customers are more likely to buy the longer one. Even if they know they are the same, or the shorter one can contain more than the longer one.

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Why does milk come in rectangular containers?

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Round container?

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Why soft drinks come in round cans?

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One possibility soft drinks are often consumed directly from the container, the extra cost of strong cylindrical containers is justified because they fit more comfortably in the hand…

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Milk comes in rectangular containers, while soft drinks come in round cans? What makes the different?

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But even if most people drank milk straight from the carton, the cost-benefit principle suggests that it would be unlikely to be sold in cylindrical containers.

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Most soft drinks in supermarkets are stored in open shelves, which are cheap to buy and have no operating costs. Milk is exclusively stored in refrigerated cabinets, which are both expensive to purchase and costly to operate.

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What’s more?

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Introduction There are many applications for solid geometry in the real world. In this lesson, you will apply the formulas for the volumes of solids to.

Introduction There are many applications for solid geometry in the real world. In this lesson, you will apply the formulas for the volumes of solids to.

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