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14. príklad 1. letnej série 2007/2008

Zadanie:
Nájdi všetky funkcie $f: {\mathbb
R}\rightarrow{\mathbb R}$, ktoré pre každé reálne $x,y$ spĺňajú vzťah

$$f(x+y)=f(x)f(y)f(xy).$$



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vIBwdfVjd <rose~rosemurphy~co~uk> - 06. 11. 2013 - 12:56:50 z 188.143.232.12
Good to find an expert who knows what he's tanilkg about!

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HAgO - 10. 03. 2008 - 19:28:15 z chello085216180252.chello.sk
ja by som to zhrnul...
$f(x)=a; a^3-a=0$

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TomasKo. <tomas~kocak~gmail~com> - 10. 03. 2008 - 16:17:08 z nat-88-212-22-164.antik.sk
nooo riesenie bolo konstantna 0, konstantna 1ka alebo konstantna -1ka :)

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ika - 10. 03. 2008 - 09:11:55 z 158.195.160.93
Ma tam napisane Kubo mieto Hago?
A ake vlastne bolo spravne riesenie?

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Kubo - 07. 03. 2008 - 23:34:00 z adsl-dyn167.78-99-198.t-com.sk
Hago to ma zle vsetko. Cele zle. Dokonca aj meno

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HAgO - 07. 03. 2008 - 20:26:05 z chello085216180252.chello.sk
Kubo to ma zle...

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