The total number of non-square natural numbers between $16^{2}$ and $17^{2}$ is

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Solution

The correct option is B
32

The number of non-square natural numbers between $n^{2}$ and $(n + 1)^{2}$ = $2 n$

$∴$ Between $16^{2}$ and $17^{2}$ number of non-square numbers $= 2 \times 16 = 32$

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Similar questions

Q. Non-square natural numbers between

16^{2}

and

17^{2}

The total number of non-square natural numbers between $16^{2}$ and $17^{2}$ $= a \times b = c$ . What is the value of $a$ , $b$ and $c$ respectively?

Q. Find the number of non-square natural numbers between

16^{2}

and

17^{2}

The total number of non-square natural numbers between $16^{2}$ and $17^{2}$ $= a \times b = c$ . What is the value of $a$ , $b$ and $c$ respectively?

Q. Find the number of natural numbers lying between

16^{2}

17^{2}

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The total number of non-square natural numbers between 162 and 172 is

The correct option is B 32 The number of non-square natural numbers between n2 and (n+1)2 = 2n ∴ Between 162 and 172 number of non-square numbers =2×16=32

The total number of non-square natural numbers between $16^{2}$ and $17^{2}$ is

The correct option is B
32

The number of non-square natural numbers between $n^{2}$ and $(n + 1)^{2}$ = $2 n$

$∴$ Between $16^{2}$ and $17^{2}$ number of non-square numbers $= 2 \times 16 = 32$