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\frac{543.414+10^{-3}-1}{1.824}+\frac{77.08^{3}}{0.128\left(-10^{7}\right)}
Multiply 77.08 and 7.05 to get 543.414.
\frac{543.414+\frac{1}{1000}-1}{1.824}+\frac{77.08^{3}}{0.128\left(-10^{7}\right)}
Calculate 10 to the power of -3 and get \frac{1}{1000}.
\frac{\frac{108683}{200}-1}{1.824}+\frac{77.08^{3}}{0.128\left(-10^{7}\right)}
Add 543.414 and \frac{1}{1000} to get \frac{108683}{200}.
\frac{\frac{108483}{200}}{1.824}+\frac{77.08^{3}}{0.128\left(-10^{7}\right)}
Subtract 1 from \frac{108683}{200} to get \frac{108483}{200}.
\frac{108483}{200\times 1.824}+\frac{77.08^{3}}{0.128\left(-10^{7}\right)}
Express \frac{\frac{108483}{200}}{1.824} as a single fraction.
\frac{108483}{364.8}+\frac{77.08^{3}}{0.128\left(-10^{7}\right)}
Multiply 200 and 1.824 to get 364.8.
\frac{1084830}{3648}+\frac{77.08^{3}}{0.128\left(-10^{7}\right)}
Expand \frac{108483}{364.8} by multiplying both numerator and the denominator by 10.
\frac{180805}{608}+\frac{77.08^{3}}{0.128\left(-10^{7}\right)}
Reduce the fraction \frac{1084830}{3648} to lowest terms by extracting and canceling out 6.
\frac{180805}{608}+\frac{457957.438912}{0.128\left(-10^{7}\right)}
Calculate 77.08 to the power of 3 and get 457957.438912.
\frac{180805}{608}+\frac{457957.438912}{0.128\left(-10000000\right)}
Calculate 10 to the power of 7 and get 10000000.
\frac{180805}{608}+\frac{457957.438912}{-1280000}
Multiply 0.128 and -10000000 to get -1280000.
\frac{180805}{608}+\frac{457957438912}{-1280000000000}
Expand \frac{457957.438912}{-1280000} by multiplying both numerator and the denominator by 1000000.
\frac{180805}{608}-\frac{7155584983}{20000000000}
Reduce the fraction \frac{457957438912}{-1280000000000} to lowest terms by extracting and canceling out 64.
\frac{112867168885323}{380000000000}
Subtract \frac{7155584983}{20000000000} from \frac{180805}{608} to get \frac{112867168885323}{380000000000}.