Koordinate zaklada dobite z resevanjem naslednje logične uganke:
V plezalnem klubu so volili novega predsednika. Izvoljen je bil kandidat, za katerega je glasovalo najvec clanov kluba. Novinar lokalnega casopisa je glasovanje zamudil, zato se je o glasovanju pozanimal pri eni izmed clanic kluba. Povedala mu je:
- da je glasovalo osemintrideset clanov, ki so izbirali med tremi kandidati,
- da je novi predsednik Anze dobil manj kot dvajset glasov in
- da je Brane dobil tri glasove vec kot Cene.
Ker novinar še vedno ni mogel ugotoviti števila glasov za posameznega kandidata, je plezalko vprašal, ali je Brane dobil liho število glasov. Po njenem odgovoru je lahko natancno dolocil, koliko glasov je dobil vsak kandidat. Ugotovi tudi ti!
Dobljeni glasovi: Anze=A, Brane=B, Cene=C.
The members of a climbing club voted for a new president. The candidate, who receives the most votes, wins the election. Local newspaper reporter missed the vote, so he inquired information about new president from one of the members of the club. She told him:
- there was thirty-eight members, who choose among three candidates
- the new president Andy got less than twenty votes, and
- that Bob got three votes more than Chuck.
As a journalist still could not determine the number of votes for each candidate, he asked if Bob received an odd number of votes. With this answer, he can determine exactly how many votes each candidate received. Can you figure out too?
Number of votes: Andy=A, Bob=B, Chuck=C.
The cache location: N 46°22.[A*A*2+B-1], E 015° 06.[A*B*(B-C)-A-A+B]
Check your solution and get an additional hint.