In a garden, there are 2304 mango trees. The number of trees in each row is equal to the total number of rows. Find the total number of rows.

The problem states that there are 2304 mango trees in a garden. The number of trees in each row is equal to the total number of rows. We need to find the total number of rows.
Let the number of rows be $x$.
Since the number of trees in each row is also $x$, the total number of trees is $x \times x = x^2$.
So, we have the equation:

To find $x$, we need to calculate the square root of 2304.

The pairs are $(23)$ and $(04)$.

$4^2 = 16$
$5^2 = 25$
Since $16 < 23$ and $25 > 23$, the number is 4. Write 4 as the first digit of the square root.

The new number is 704.

Write this as the new divisor's first digit.
Now, find a digit 'x' such that when 'x' is placed next to 8 (forming $8x$) and multiplied by 'x', the product is less than or equal to 704.
Let's try $x=8$:

Subtract 704 from 704.

Since the remainder is 0 and there are no more pairs to bring down, the square root is 48.