(44.97% of 226) + 55.03 $\times$ 4.98 - ? = 140
The question asks for the approximate value of '?' in the given equation. We can simplify the calculation by approximating the numbers.
The equation is:
$(44.97\% \text{ of } 226) + (55.03 \times 4.98) - ? = 140$
Approximate 44.97% of 226 $\approx 45\%$ of $226$
$ \frac{45}{100} \times 226 = 0.45 \times 226 $
$ 0.45 \times 226 = 101.7 $
Approximate 55.03 $\times$ 4.98 $\approx 55 \times 5$
$ 55 \times 5 = 275 $
$ 101.7 + 275 - ? = 140 $
$ 376.7 - ? = 140 $
$ ? = 376.7 - 140 $
$ ? = 236.7 $
The calculated approximate value for '?' is 236.7. Comparing this with the given options:
The value 236.7 is closest to 237.
$7362 \times 726.8 \times 0.709$ is equal in value to: