Is 36 a perfect square?

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Is 36 a perfect square?

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Answer 1 · 2015-07-23T21:18:12

Yes. $36 = 6^{2}$ $36=6^2$

Explanation:

Perfect squares are natural numbers $m$ $m$ such that there is another natural number $n$ $n$ with the property that $n^{2} = m$ $n^2=m$ .

The first twenty perfect squares are:

$1^{2} = 1$ $1^2=1$ , $2^{2} = 4$ $2^2=4$ , $3^{2} = 9$ $3^2=9$ , $4^{2} = 16$ $4^2=16$ , $5^{2} = 25$ $5^2=25$ , $6^{2} = 36$ $6^2=36$ , $7^{2} = 49$ $7^2=49$ , $8^{2} = 64$ $8^2=64$ , $9^{2} = 81$ $9^2=81$ , $10^{2} = 100$ $10^2=100$ , $11^{2} = 121$ $11^2=121$ , $12^{2} = 144$ $12^2=144$ , $13^{2} = 169$ $13^2=169$ , $14^{2} = 196$ $14^2=196$ , $15^{2} = 225$ $15^2=225$ , $16^{2} = 256$ $16^2=256$ , $17^{2} = 289$ $17^2=289$ , $18^{2} = 324$ $18^2=324$ , $19^{2} = 361$ $19^2=361$ , and $20^{2} = 400$ $20^2=400$ .

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Is 36 a perfect square?

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