If f ( x ) is continuous in the closed interval ( a , b ) and f '( x ) exists for all x a < x < b , then if f ( a ) = f ( b ) = 0, then f '( x ) = 0 for at least one value x in a < x < b . Source: Asakura Publishing Dictionary of Laws Information |
閉区間(a,b)において f(x)が連続で,a<x<b なるすべての x について f′(x)が存在する場合,もし f(a)=f(b)=0であるならば,a<x<b の少なくとも一つの値 x において f′(x)=0である.
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