find the least number which must be added to make it a perfect square also find this perfect square and it's square root 4725
Answers
Answer:
In order to make 6072 a perfect square, we need to find the nearest square number to 6072. Hence, to make 6072 a perfect square, 12 is to be added.
Given:
6072
To find:
The least number.
Solution:
In order to make 6072 a perfect square, we need to find the nearest square number to 6072.
To find the nearest square number, take square root of 6072
\therefore \sqrt{6072}=77.9230∴
6072
=77.9230
So, the nearest square number to 6072 \text { is } 78^{2}=60846072 is 78
2
=6084
Now, to calculate the least number, subtract 6072 from 6084,
So, the lowest number to be added to 6072 is = 6084 – 6072 = 12
Hence, to make 6072 a perfect square, 12 is to be added.
Answer:
In order to make 6072 a perfect square, we need to find the nearest square number to 6072. Hence, to make 6072 a perfect square, 12 is to be added.
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