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 yx 3 yx  2 (1) t 

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[ 東京工業大学 1983 年 5 ]

直線

y    x 2

1とし,曲線

1

yx

上の点 1

,

t t

 

 

 

P

( t  1)

における接線を

2とする。曲線

y 3

  x ( x  0)

2直線

 

1

,

2とで囲まれる部分の面積を

S t ( )

とするとき,

S t ( )

の最小値を求めよ。

参照

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