minimum distance *challenge*

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evaporade

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Re: minimum distance

« Reply #15 on: April 08, 2008, 07:18:02 pm »

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Sorry if I offended anyone while 'mathematising' in a 'non-mathematian' way

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evaporade

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Re: minimum distance

« Reply #16 on: April 08, 2008, 07:50:14 pm »

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For this problem it can also be solved by recognising the two functions are inverse of each other, and find the shortest distance between a point and its image.

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Mao

CH41RMN
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School: Kambrya College
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Re: minimum distance

« Reply #17 on: April 08, 2008, 10:00:21 pm »

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further posts in this topic:
please read http://vcenotes.com/forum/index.php/topic,2754.msg35177.html#msg35177 before proceding.

thank you

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