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a) \(\frac{1995}{1997}\)và \(\frac{1995}{1996}\)
Ta có : \(\frac{1995}{1996}=\frac{1995\times2}{1996\times2}=\frac{3990}{3992}\)
\(1-\frac{1995}{1997}=\frac{2}{1997};1-\frac{3990}{3992}=\frac{2}{3992}\)
Vì \(\frac{2}{1997}>\frac{2}{3992}\)nên \(\frac{1995}{1997}< \frac{3990}{3992}\)hay \(\frac{1995}{1997}< \frac{1995}{1996}\).
b) \(\frac{2016}{2017}\)và \(\frac{2017}{2018}\)
Ta có : \(1-\frac{2016}{2017}=\frac{1}{2017};1-\frac{2017}{2018}=\frac{1}{2018}\)
Vì \(\frac{1}{2017}>\frac{1}{2018}\)nên \(\frac{2016}{2017}< \frac{2017}{2018}\).
c) \(\frac{2018}{2019}\)và \(\frac{2017}{2016}\).
Vì \(\frac{2018}{2019}< 1;1< \frac{2017}{2016}\)nên \(\frac{2018}{2019}< \frac{2017}{2016}\).
~ HOK TỐT ~
a)37/53x23/48x535353/373737x242424/232323
=37/53x23/48x53/37x24/23
=851/2544x1272/851
=1/2
\(\frac{25}{49}>\frac{25}{50}=\frac{1}{2}=\frac{35}{70}>\frac{35}{71}\)
Do đó \(\frac{25}{49}>\frac{35}{71}\).
\(\frac{1997}{2003}=\frac{2003-6}{2003}=1-\frac{6}{2003}\)
\(\frac{1995}{2001}=\frac{2001-6}{2001}=1-\frac{6}{2001}\)
Có \(\frac{6}{2003}< \frac{6}{2001}\)do đó \(\frac{1997}{2003}>\frac{1995}{2001}\).
\(\frac{2020}{2018}=\frac{2018+2}{2018}=1+\frac{2}{2018}< 1+\frac{2}{2016}=\frac{2018}{2016}\)
\(\frac{1999}{2000}=1-\frac{1}{2000},\frac{2003}{2004}=1-\frac{1}{2004}\)
Có \(\frac{1}{2000}>\frac{1}{2004}\Leftrightarrow-\frac{1}{2000}< -\frac{1}{2004}\Leftrightarrow\frac{1999}{2000}< \frac{2003}{2004}\).
\(\frac{1999}{2000}\)= 0,9995
\(\frac{2003}{2004}\)= 0,999500998
Vì \(\frac{1999}{2000}< \frac{2003}{2004}\)0,000000998
=> \(\frac{1999}{2000}< \frac{2003}{2004}\)
a, Ta có : \(1-\frac{1999}{2000}=\frac{1}{2000}\)
\(1-\frac{2003}{2004}=\frac{1}{2004}\)
Vì \(2000< 2004\)nên \(\frac{1}{2000}>\frac{1}{2004}\)
Bài làm
e, Ta có : \(\frac{299}{295}\)> 1 ; \(\frac{279}{295}\)< 1
nên \(\frac{299}{295}>\frac{279}{295}\)