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\frac{2.5\times 367.5}{48\times 11\times 10^{3}\times \frac{25}{3}}\left(3\times 5^{2}-4\times 2.5^{2}\right)\times 1000
To multiply powers of the same base, add their exponents. Add 9 and -6 to get 3.
\frac{918.75}{48\times 11\times 10^{3}\times \frac{25}{3}}\left(3\times 5^{2}-4\times 2.5^{2}\right)\times 1000
Multiply 2.5 and 367.5 to get 918.75.
\frac{918.75}{528\times 10^{3}\times \frac{25}{3}}\left(3\times 5^{2}-4\times 2.5^{2}\right)\times 1000
Multiply 48 and 11 to get 528.
\frac{918.75}{528\times 1000\times \frac{25}{3}}\left(3\times 5^{2}-4\times 2.5^{2}\right)\times 1000
Calculate 10 to the power of 3 and get 1000.
\frac{918.75}{528000\times \frac{25}{3}}\left(3\times 5^{2}-4\times 2.5^{2}\right)\times 1000
Multiply 528 and 1000 to get 528000.
\frac{918.75}{4400000}\left(3\times 5^{2}-4\times 2.5^{2}\right)\times 1000
Multiply 528000 and \frac{25}{3} to get 4400000.
\frac{91875}{440000000}\left(3\times 5^{2}-4\times 2.5^{2}\right)\times 1000
Expand \frac{918.75}{4400000} by multiplying both numerator and the denominator by 100.
\frac{147}{704000}\left(3\times 5^{2}-4\times 2.5^{2}\right)\times 1000
Reduce the fraction \frac{91875}{440000000} to lowest terms by extracting and canceling out 625.
\frac{147}{704000}\left(3\times 25-4\times 2.5^{2}\right)\times 1000
Calculate 5 to the power of 2 and get 25.
\frac{147}{704000}\left(75-4\times 2.5^{2}\right)\times 1000
Multiply 3 and 25 to get 75.
\frac{147}{704000}\left(75-4\times 6.25\right)\times 1000
Calculate 2.5 to the power of 2 and get 6.25.
\frac{147}{704000}\left(75-25\right)\times 1000
Multiply 4 and 6.25 to get 25.
\frac{147}{704000}\times 50\times 1000
Subtract 25 from 75 to get 50.
\frac{147}{14080}\times 1000
Multiply \frac{147}{704000} and 50 to get \frac{147}{14080}.
\frac{3675}{352}
Multiply \frac{147}{14080} and 1000 to get \frac{3675}{352}.