For any natural number $$n$$ let $$a_{n}$$ be the largest integer not exceeding $$\sqrt{n}$$. Then the value o

Question

For any natural number $$n$$ let $$a_{n}$$ be the largest integer not exceeding $$\sqrt{n}$$. Then the value of $$a_{1}+a_{2}+.....+a_{50}$$ is

Accepted Answer

We are told that, for any natural number n 1 n_{1} n 1 ​ let a n a_{n} a n ​ be the largest integer not exceeding n \sqrt{n} n ​ So for n=1, the largest integer not exceeding 1 \sqrt{1} 1 ​ will be 1 For n=2, the largest integer not exceeding 2 \sqrt{2} 2 ​ will be 1 For n=3, the largest integer not

For any natural number $n$ let $a_{n}$ be the largest integer not exceeding $\sqrt{n}$ . Then the value of $a_{1}+a_{2}+.....+a_{50}$ is

For any natural number $n$ let $a_{n}$ be the largest integer not exceeding $\sqrt{n}$ . Then the value of $a_{1}+a_{2}+.....+a_{50}$ is

For any natural number nnn let ana_{n}an​ be the largest integer not exceeding n\sqrt{n}n​. Then the value of a1+a2+.....+a50a_{1}+a_{2}+.....+a_{50}a1​+a2​+.....+a50​ is

For any natural number nnn let ana_{n}an​ be the largest integer not exceeding n\sqrt{n}n​. Then the value of a1+a2+.....+a50a_{1}+a_{2}+.....+a_{50}a1​+a2​+.....+a50​ is

For any natural number $n$ let $a_{n}$ be the largest integer not exceeding $\sqrt{n}$ . Then the value of $a_{1}+a_{2}+.....+a_{50}$ is

For any natural number $n$ let $a_{n}$ be the largest integer not exceeding $\sqrt{n}$ . Then the value of $a_{1}+a_{2}+.....+a_{50}$ is