Find the value of \(\sqrt{9604} \).
To find the value of √9604, we need to determine which number, when multiplied by itself, equals 9604.
We can approach this by estimating or by using long division. Let's try estimation first. Since 100² = 10000, we know the square root is less than 100. Let's try numbers close to 100:
We find that 98 multiplied by itself equals 9604. Therefore:
√9604 = 98
Why other options are incorrect:
These values are not equal to 9604.
The sum of the squares of two positive integers is 306. If the square of the larger integer is 25 times the smaller integer, then the difference between the two integers is
The least number which is a perfect square and is divisible by each of the numbers 4, 10 and 12 is :
The addition of the squares of two numbers in squares is 221. What are those numbers?
If (584)2 = 341056, then the value of square root of 34.1056 is: