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Suppose that¡¡¡§¡Á¤Ç¤¢¤ë¤È²¾Äꤹ¤ë¡¢ÁÛÁü¤¹¤ë
pararell ¡§Ê¿¹Ô¤Ê
precisely ¡§Àµ³Î¤Ë
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at random ¡§Ìµºî°Ù¤Ë
the probability ¡§³ÎΨ
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the number¡¡£²/¦Ð¡§£²/¦Ð¤È¤¤¤¦¿ô»úin principle¡§¸¶Â§¤È¤·¤Æ
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We make chance a matter of adsorute caluculation.
We¡¡subject the unlooked for and unimagined to the mathematical formula of the school.
at randam, the probability the number £²/¦Ð
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Suppose that¡¡¡§¡Á¤Ç¤¢¤ë¤È²¾Äꤹ¤ë¡¢ÁÛÁü¤¹¤ë
pararell ¡§Ê¿¹Ô¤Ê
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at random ¡§Ìµºî°Ù¤Ë
the probability ¡§³ÎΨ
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the number¡¡£²/¦Ð¡§£²/¦Ð¤È¤¤¤¦¿ô»úin principle¡§¸¶Â§¤È¤·¤Æ
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We make chance a matter of adsorute caluculation.
We¡¡subject the unlooked for and unimagined to the mathematical formula of the school.
at randam, the probability the number £²/¦Ð
½Ä¤Ë²¼µ¤Î£³¤Ä¤¬¤Ä¤Ê¤¬¤ê¤Þ¤¹¡£
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¡¡§a matter of adsorute caluculation
¢¡§the mathematical formula of the school
£¡§the number £²/¦Ð
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He¡¡asked:Suppose you have a large sheet of¡¡paper on the floor ruled with parallel straigth lines sapced by a fixed distance.
A needle of length equal precisely to the spacing between the lines is throne comepletely at random onto the paper.
What is the probability that the needle will land in such a way that it will intersect one ofthe lines,as in Figure1?
Surprisingly,the answerurens out to be the number¡¡£²/¦Ð¡£
Therefor,in principle, you could even evaluate ¦Ð by repeating this experiment many times and observing in what fractoin of the total number of throws you obtain an intersectoin.
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He¡¡asked:Suppose you have a large sheet of¡¡paper on the floor ruled with parallel straigth lines sapced by a fixed distance.
A needle of length equal precisely to the spacing between the lines is throne comepletely at random onto the paper.
What is the probability that the needle will land in such a way that it will intersect one ofthe lines,as in Figure1?
Surprisingly,the answerurens out to be the number¡¡£²/¦Ð¡£
Therefor,in principle, you could even evaluate ¦Ð by repeating this experiment many times and observing in what fractoin of the total number of throws you obtain an intersectoin.
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