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\(\Leftrightarrow2^x=\dfrac{2^{30}\cdot5^7+2^{13}\cdot5^{27}}{2^{27}\cdot5^7+2^{10}\cdot5^{27}}\)
\(\Leftrightarrow2^x=\dfrac{2^{13}\cdot5^7\left(2^{17}+5^{20}\right)}{2^{10}\cdot5^7\left(2^{17}+5^{20}\right)}=2^3\)
=>x=3
\(\dfrac{2^{30}.5^7+2^{13}.5^{27}}{2^{27}.5^7+2^{10}.5^{27}}=\dfrac{2^{13}.5^7.\left(2^{17}+5^{20}\right)}{2^{10}.5^7.\left(2^{17}+5^{20}\right)}= \dfrac{2^{13}.5^7}{2^{10}.5^7}=2^3=8\)
\(\frac{2^{30}\cdot5^7+2^{13}\cdot5^{27}}{2^{27}\cdot5^7+2^{10}\cdot5^{27}}=\frac{2^{13}\cdot5^7\cdot\left(2^{17}+5^{20}\right)}{2^{10}\cdot5^7\cdot\left(2^{17}+5^{20}\right)}=2^3=8\)
a, \(\frac{2^{30}.5^7+2^{13}.5^{27}}{2^{27}.5^7+2^{10}.5^{27}}=\frac{2^{13}.\left(2^{17}.5^7+5^{27}\right)}{2^{10}.\left(2^{17}.5^7+5^{27}\right)}=\frac{2^{13}}{2^{10}}=2^3=8\).
b, \(\frac{81.2^2+3^4+20.9^2}{16.3^2+45+2^2.9}=\frac{3^4.2^2+3^4+20.3^4}{16.3^2+3^2.5+2^2.3^2}=\frac{3^4.\left(2^2+1+20\right)}{3^2.\left(16+5+2^2\right)}=\frac{3^4.25}{3^2.25}=\frac{3^4}{3^2}=3^2=9\)
`1 5/27 + 7 /23 + 1/2 - 5/27 + 16/23`
` = 32/27 + 7/23 + 1/2 - 5/27 + 16/23 `
`= (32/27 - 5/27 ) + (7/23 + 16/23 ) + 1/2 `
`= 27/27 + 23/23 + 1/2 `
`= 1 + 1 + 1/2 `
`= 5/2`
` 6 1/5 - ( 2/3 . 9/10 - 7/5 )`
` = 31/5 - 2/3 . 9/10 + 7/5 `
`= ( 31/5 + 7/5 ) - ( 2/3 . 9/10 ) `
`= 38/5 - 3/5 `
`= 35/5`
`= 7`
`@ animephamdanhv.`
\(A=\frac{2^{30}.5^7+2^{13}.5^{27}}{2^{27}.5^7+2^{10}.5^{27}}\)
\(=\frac{2^3\left(2^{27}.5^7+2^{10}.5^{27}\right)}{2^{27}.5^7+2^{10}.5^{27}}\)
\(=2^3=8\)