Jse logarithm table to evaluate: \( \frac{15.36^{2} \times \sqrt[3]{0.7342}}{173.6} \) correct to \( 3 s . f \).

Calculate or simplify the expression \( (15.36^2 * (0.7342^(1/3)))/173.6 \). Calculate the value by following steps: - step0: Calculate: \(\frac{\left(15.36^{2}\times 0.7342^{\frac{1}{3}}\right)}{173.6}\) - step1: Remove the parentheses: \(\frac{15.36^{2}\times 0.7342^{\frac{1}{3}}}{173.6}\) - step2: Convert the expressions: \(\frac{\left(\frac{384}{25}\right)^{2}\times 0.7342^{\frac{1}{3}}}{173.6}\) - step3: Convert the expressions: \(\frac{\left(\frac{384}{25}\right)^{2}\left(\frac{3671}{5000}\right)^{\frac{1}{3}}}{173.6}\) - step4: Multiply the numbers: \(\frac{\frac{\sqrt[3]{91775}}{50}\times \frac{384^{2}}{25^{2}}}{173.6}\) - step5: Convert the expressions: \(\frac{\frac{\sqrt[3]{91775}}{50}\times \frac{384^{2}}{25^{2}}}{\frac{868}{5}}\) - step6: Evaluate the power: \(\frac{\frac{73728\sqrt[3]{91775}}{15625}}{\frac{868}{5}}\) - step7: Multiply by the reciprocal: \(\frac{73728\sqrt[3]{91775}}{15625}\times \frac{5}{868}\) - step8: Reduce the numbers: \(\frac{18432\sqrt[3]{91775}}{3125}\times \frac{1}{217}\) - step9: Multiply the fractions: \(\frac{18432\sqrt[3]{91775}}{3125\times 217}\) - step10: Multiply: \(\frac{18432\sqrt[3]{91775}}{678125}\) The value of \( \frac{15.36^{2} \times \sqrt[3]{0.7342}}{173.6} \) correct to 3 significant figures is approximately 1.226.