Find the least number, which must be subtracted from $3250$ to make it a perfect square

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Solution

This shows that $57^{2}$ is less than $3250$ by $1$ . If we subtract the remainder from the number, we get a perfect square. So the required least number is $1$ .

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Find the least number, which must be subtracted from 3250 to make it a perfect square

This shows that 572 is less than 3250 by 1. If we subtract the remainder from the number, we get a perfect square. So the required least number is 1.

Find the least number, which must be subtracted from $3250$ to make it a perfect square

This shows that $57^{2}$ is less than $3250$ by $1$ . If we subtract the remainder from the number, we get a perfect square. So the required least number is $1$ .