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(D) Given equation: $\sqrt{575} \div x 	imes 14.98^{2} = 450$Step $1$: Approximate the values. $\sqrt{575} \approx \sqrt{576} = 24$ and $14.98 \appro

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$12$

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(D) Given equation: $\sqrt{575} \div x 	imes 14.98^{2} = 450$Step $1$: Approximate the values. $\sqrt{575} \approx \sqrt{576} = 24$ and $14.98 \approx 15$.Step $2$: Substitute the approximated values into the equation: $24 \div x 	imes 15^{2} = 450$.Step $3$: Simplify the equation: $\frac{24}{x} 	imes 225 = 450$.Step $4$: Solve for $x$: $\frac{24}{x} = \frac{450}{225}$.Step $5$: $\frac{24}{x} = 2$.Step $6$: $x = \frac{24}{2} = 12$.Therefore,the value is $12$.

What should come in place of the question mark $(?)$ in the following equation?
$\sqrt{575} \div ? \times 14.98^{2} = 450$

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What should come in place of the question mark $(?)$ in the following equation?$\sqrt{575} \div ? \times 14.98^{2} = 450$