Ответ: Найдите значение выражения \( 12^{10.4} \cdot 4^{-11,4}: 3^{9,4} \) Ответ:

Calculate or simplify the expression \( 12^{10.4} * 4^{-11.4} / 3^{9.4} \). Calculate the value by following steps: - step0: Calculate: \(\frac{12^{10.4}\times 4^{-11.4}}{3^{9.4}}\) - step1: Convert the expressions: \(\frac{12^{\frac{52}{5}}\times 4^{-11.4}}{3^{9.4}}\) - step2: Convert the expressions: \(\frac{12^{\frac{52}{5}}\times 4^{-\frac{57}{5}}}{3^{9.4}}\) - step3: Convert the expressions: \(\frac{12^{\frac{52}{5}}\times 4^{-\frac{57}{5}}}{3^{\frac{47}{5}}}\) - step4: Multiply the numbers: \(\frac{\frac{12^{\frac{52}{5}}}{4^{\frac{57}{5}}}}{3^{\frac{47}{5}}}\) - step5: Multiply by the reciprocal: \(\frac{12^{\frac{52}{5}}}{4^{\frac{57}{5}}}\times \frac{1}{3^{\frac{47}{5}}}\) - step6: Multiply the fractions: \(\frac{12^{\frac{52}{5}}}{4^{\frac{57}{5}}\times 3^{\frac{47}{5}}}\) - step7: Reduce the fraction: \(\frac{3}{4}\) Значение выражения \(12^{10.4} \cdot 4^{-11.4} : 3^{9.4}\) равно \(0.75\).