What approximate value come in the place of ‘x’ in the following questions.

$\frac{779.23}{13}+4.98+23=x\%\text{of}60.03$

To find the approximate value of $x$ in the given equation, we can round the numbers to their nearest integers to simplify the calculations.

The given equation is:
$\frac{779.23}{13}+4.98+23=x\%\text{ of }60.03$

Let's approximate each decimal term:
- $779.23$ can be approximated to $780$ because $780$ is a multiple of $13$ ($13\times 60=780$).
- $4.98$ can be approximated to $5$.
- $60.03$ can be approximated to $60$.

Now, substituting these approximate values back into the equation:
$\frac{780}{13}+5+23\approx x\%\text{ of }60$

First, calculate the division term:
$\frac{780}{13}=60$

Now rewrite the left side of the equation:
$60+5+23=88$

This simplifies our equation to:
$88\approx \frac{x}{100}\times 60$

Solve for $x$:
$88\approx x\times 0.6$
$x\approx \frac{88}{0.6}$
$x\approx \frac{880}{6}$
$x\approx 146.67$

Rounding $146.67$ to the nearest integer gives $147$.

Therefore, the approximate value that comes in place of 'x' is 147.