Γρίφος:
![](data:image/jpeg;base64,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)
Λύση:
Αν το μηδέν από το δεύτερο μέλος γίνει εκθέτης του
αριθμού 432 στο πρώτο μέλος, τότε η ισότητα που θα
προκύψει θα είναι αληθής.
(Οποιοσδήποτε αριθμός υψωμένος στην μηδενική
δύναμη ισούται με 1.)
Περισσότεροι γρίφοι εδώ.
Δίνεται η ψευδής ισότητα: 432 = 10
Μετακίνησε κατάλληλα μόνο ένα ψηφίο και κάνε την ισότητα αυτή αληθή!
Μετακίνησε κατάλληλα μόνο ένα ψηφίο και κάνε την ισότητα αυτή αληθή!
Μπορείς;
Λύση:
Αν το μηδέν από το δεύτερο μέλος γίνει εκθέτης του
αριθμού 432 στο πρώτο μέλος, τότε η ισότητα που θα
προκύψει θα είναι αληθής.
(Οποιοσδήποτε αριθμός υψωμένος στην μηδενική
δύναμη ισούται με 1.)
Περισσότεροι γρίφοι εδώ.