Math, asked by shresthsinghsh1, 8 months ago

Find the least number which must be added to the 196201 so as to get a perfect square. also,find the square rootof the perfect square so obtained ​

Answers

Answered by polagokul
4

Answer:

√196201 by long division method = 837.

∴196249 is the perfect square which is greater than 196201.

48 should be added to 196201 so that the result is a perfect square.

Thanks : ]

Answered by vsaneena34
4

Step-by-step explanation:

By finding the square root of 196201 by division method, we obtain

When we found √196201 by long division method, we obtain the remainder as 837.

This shows 4422 < 196201

The next perfect square to 4422 is 4432.

Since, 4432 = 196249

Therefore, 196249 is the perfect square which is greater than 196201.

196249 – 196201 = 48

Therefore, 48 should be added to 196201 so that the result is a perfect square.

⇒ 196201 + 48 = 196249

Now, √196249 = 443

Therefore, the square root of the perfect square is 443

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