f(x)=a(x-2)(x-b)
f(f(x))=a[a(x-2)(x-B)-2][a(x-2)(x-b)-b)]
f(f(5))=a[a*3*(5-b)-2)][a*3(5-b)-b)]=0,As only 5 one real solution,in real number field,
We have:[a*3*(5-b)-2]=[a*3*(5-b)-b)]=0
We get b=2,a=2/9,so,f(0)=2/9(0-2)(0-2)=8/9
f(x)=a(x-2)(x-b)
f(f(x))=a[a(x-2)(x-B)-2][a(x-2)(x-b)-b)]
f(f(5))=a[a*3*(5-b)-2)][a*3(5-b)-b)]=0,As only 5 one real solution,in real number field,
We have:[a*3*(5-b)-2]=[a*3*(5-b)-b)]=0
We get b=2,a=2/9,so,f(0)=2/9(0-2)(0-2)=8/9
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回复:回复:回复:回复:有没有好办法?
-cma-
♂
(111 bytes)
()
07/11/2011 postreply
15:21:06
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If they are not both 0, 5 is not only one root.
-jinjing-
♀
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()
07/12/2011 postreply
07:11:08
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[a*3*(5-b)-2]=0 or [a*3*(5-b)-b)]=0.It can't get answer.Only bot
-jinjing-
♀
(61 bytes)
()
07/12/2011 postreply
10:37:39
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5
-乱弹-
♂
(0 bytes)
()
07/12/2011 postreply
20:13:46
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愿闻其详.
-jinjing-
♀
(0 bytes)
()
07/13/2011 postreply
05:18:53
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不知道答案,但可列两个方程。
-乱弹-
♂
(0 bytes)
()
07/12/2011 postreply
20:17:43
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