\(\frac{18^{2018}\cdot9^{2018}}{81^{2018}\cdot16^{504}}\)
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\(\frac{x-3}{504}+\frac{x-5}{1007}=\frac{x-1}{2018}+\frac{x-4}{403}\)
<=> \(\frac{x-3}{504}-4+\frac{x-5}{1007}-2=\frac{x-1}{2018}-1+\frac{x-4}{403}-5\)
<=> \(\frac{x-2019}{504}+\frac{x-2019}{1007}=\frac{x-2019}{2018}+\frac{x-2019}{403}\)
<=> \(\left(x-2019\right)\left(\frac{1}{504}+\frac{1}{1007}-\frac{1}{2018}-\frac{1}{403}\right)=0\)
<=> x - 2019 = 0
( vì \(\frac{1}{504}+\frac{1}{1007}-\frac{1}{2018}-\frac{1}{403}\ne0\))
<=> x = 2019
vậy x = 2019.
\(\frac{5^{102}\cdot9^{1000}}{3^{2018}\cdot25^{50}}=\frac{5^{102}\cdot3^{2000}}{3^{2018}\cdot5^{100}}=\frac{5^2}{3^{18}}\)
\(\frac{19}{37}+\left(1-\frac{19}{37}\right)\)
\(=\frac{19}{37}+1-\frac{19}{37}\)
\(=\left(\frac{19}{37}-\frac{19}{37}\right)+1\)
\(=0+1=1\)
a: 27/11=81/33<81/8
b: 625/5=25=125/5>125/7
c: 5/36=10/72
11/24=33/72
mà 10<33
nên 5/36<11/24
\(=\frac{2^{2018}.9^{2018}.9^{2018}}{9^{4036}.2^{2016}}\)
\(=\frac{2^{2018}.9^{4036}}{9^{4036}.2^{2016}}\)
\(=2^2\)
\(=4\)