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\(M=\frac{131.145+100}{45-132.145}\)
\(=\frac{131-\frac{100}{145}}{\frac{45}{145}-132}\)
\(=\frac{131-\frac{20}{29}}{\frac{9}{29}-132}\)
\(=\frac{131\frac{-20}{29}}{-132\frac{9}{29}}\)
\(\frac{131.145+100}{45-132.140}=\frac{132.145-45}{45-132.140}=-1\)
\(\frac{49^6.5-7^{11}}{\left(-7\right)^{10}.5+2.49^5}=\frac{7^{11}.7-7^{11}.1}{7^{10}.5+2.7^{10}}=\frac{7^{11}.\left(7-1\right)}{7^{10}.\left(5+2\right)}=\frac{7^{11}.6}{7^{11}}=6\)
\(\frac{3^6.45^4-3^{10}.45^3}{3^{10}.9.25^3+3^6.45^6}=\frac{3^6.\left(3^2.5\right)^4-3^{10}.\left(3^2.5\right)^3}{3^{10}.3^2.\left(5^2\right)^3+3^6.\left(3^2.5\right)^6}\)
\(=\frac{3^6.3^8.5^4-3^{10}.3^6.5^3}{3^{12}.5^6+3^6.3^{12}.5^6}=\frac{3^{14}.5^4-3^{16}.5^3}{3^{12}.5^6+3^{18}.5^6}\)
\(=\frac{3^{14}.5^3.\left(5-3^2\right)}{3^{12}.5^6.\left(1+3^6\right)}=\frac{3^2.\left(-4\right)}{5^3.730}=\frac{-18}{45625}\)
Kết quả: -1285
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