agray339
29.02.2020 •
Mathematics
In a particular list of three-digit perfect squares, the first perfect square can be turned into each of the others by rearranging its digits. What is the largest number of distinct perfect squares that could be in the list
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Ответ:
The Answer is Three.
That's the largest nmber of 3-digit perfect squares that could be on the list.
The list is so;
169 = 13²
196 = 14²
961 = 31²
The thre numbers, 1, 6, and 9 can be rearranged three ways to form three 3-digit perfect squares in 169, 196, and 961. No other arrangement of a 3-digit perfect square can yield more or equal.
Ответ: