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

You guessed it in guesses.3

de:füge Wörter zusammen _ ca:uneix les paraules _ es:unir las palabras _ fr:fusionne les mots _ 121

de:Liste $arrowRight Satz _ ca:llista $arrowRight frase _ es:lista $arrowRight frase _ fr:liste $arrowRight phrase _

de:Satz $arrowRight Liste _ ca:frase $arrowRight llista _ es:frase $arrowRight lista _ fr:phrase $arrowRight liste _

de:Wort $arrowRight Liste _ ca:paraula $arrowRight llista _ es:palabra $arrowRight lista _ fr:mot $arrowRight liste _

de:Liste $arrowRight Wort _ ca:llista $arrowRight paraula _ es:lista $arrowRight palabra _ fr:liste $arrowRight mot _

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KBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==To guess in less than six tries, start with 30, and guess the number between the average of your bounds. For example, if the number is 54, guess 30. Then 45, 53, 57, 55, then finally 54. Basically, the range of 60 is just the right range for guessing under six tries because if you divide 60 by 2, then 30 by 2, 15/2, etc. you will be left with one number by your last try.I won in tries!231 is too high.,16 is too high.,8 is too high.,4 is too high.,2 is too low.,3 is just right.336true3