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b] \(\frac{127}{-128}>-1\)\(;\)\(\frac{-1345}{1244}< -1\)
\(\Rightarrow\frac{127}{-128}>-1>\frac{-1345}{1244}\Rightarrow\frac{127}{-128}>\frac{-1345}{1244}\)
c]\(\frac{-11}{33}=\frac{-1}{3}\)\(;\)\(\frac{25}{-76}>\frac{25}{-75}=\frac{-1}{3}\)\(\Rightarrow\frac{-11}{33}=\frac{-1}{3}< \frac{25}{-76}\Rightarrow\frac{-11}{33}< \frac{25}{-76}\)
d] \(\frac{-171717}{232323}=\frac{-17\times10101}{23\times10101}=\frac{-17}{23}\)\(\Rightarrow\frac{-17}{23}=\frac{-171717}{232323}\)
a, -1/4<0
1/100>0
=> -1/4<1/100
b) -11/32=-11.25/ 32.25=-275/800
-25/ 76=-25.11/ 76.11=-275/ 836
=>275/800>275/836
=> -275/800< -275/836
c) -127/128> -1
-1345/1344< -1
=> 127/ -128> -1345/ 1344
d) -171717/ 232323= -17.10101/ 23.10101=-17/23
e) -1/25<0
1/1225>0
=> -1/25< 1/1225
f) 215/216<1
104/103>1
=> 215/216< 104/103
g) -12/19= 19-31/ 19= 1-31/19
-14/17= 17-31/ 17= 1-31/17
mà 31/19< 31/17
=> 1-31/19> 1-31/17
=>-12/19> -14/17
a. \(\frac{7}{15}< \frac{7}{14}=\frac{1}{2};\frac{15}{23}>\frac{15}{30}=\frac{1}{2}\text{ hay }\frac{7}{15}< \frac{1}{2}< \frac{15}{23}\)
Vậy \(\frac{7}{15}< \frac{15}{23}\).
b. \(x=\frac{13^{16}+1}{13^{17}+1}\Rightarrow13x=\frac{13^{17}+13}{13^{17}+1}=1+\frac{12}{13^{17}+1}\)
\(y=\frac{13^{15}+1}{13^{16}+1}\Rightarrow13y=\frac{13^{16}+13}{13^{16}+1}=1+\frac{12}{13^{16}+1}\)
Vì \(13^{17}+1>13^{16}+1\) nên \(\frac{12}{13^{17}+1}< \frac{12}{13^{16}+1}\)
Mà 1 = 1 => \(1+\frac{12}{13^{17}+1}< 1+\frac{12}{13^{16}+1}\text{ hay }13x< 13y\)
=> x < y.
\(x=\frac{-17}{23}\)
\(y=\frac{-171717}{232323}=\frac{\left(-171717\right):10101}{232323:10101}=\frac{-17}{23}\)
\(\Rightarrow x=y\)
