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a)\(\frac{1313}{1515}=\frac{13\times101}{15\times101}=\frac{13}{15}\)
\(\frac{1326}{1428}=\frac{1326:102}{1428:102}=\frac{13}{14}\)
DO \(\frac{13}{14}>\frac{13.}{15}\) nên \(\frac{1326}{1428}>\frac{1313}{1515}\)
\(b\))\(\frac{222}{555}\) và \(\frac{333}{444}\)
\(\frac{222}{555}=\frac{2\times111}{5\times111}=\frac{2}{5}\)
\(\frac{333}{444}=\frac{3\times111}{4\times111}=\frac{3}{4}\)
DO \(\frac{2}{5}< \frac{3}{4}\) nên \(\frac{222}{555}< \frac{333}{444}\)
a)Ta có: \(\frac{1313}{1515}< \frac{1313}{1428}< \frac{1326}{1428}\Rightarrow\frac{1313}{1515}< \frac{1326}{1428}\)
b)Ta có: \(1-\frac{119}{120}=\frac{1}{120}< 1-\frac{118}{119}=\frac{1}{119}\Rightarrow\frac{119}{120}>\frac{118}{119}\)
c)Ta có: \(\frac{222}{555}< \frac{222}{444}< \frac{333}{444}\Rightarrow\frac{222}{555}< \frac{333}{444}\)
a. Ta có : \(\frac{1313}{1515}=\frac{13.101}{15.101}=\frac{13}{15}\)
\(\frac{1326}{1428}=\frac{13.102}{14.102}=\frac{13}{14}\)
Vì \(\frac{13}{15}< \frac{13}{14}\)(do 15> 14)
=>\(\frac{1313}{1515}< \frac{1326}{1428}\)
b.Ta có : \(1-\frac{119}{120}=\frac{1}{120}\)
\(1-\frac{118}{119}=\frac{1}{119}\)
Vì \(\frac{1}{120}< \frac{1}{119}\)(do 120>119)
=> \(1-\frac{1}{120}>1-\frac{1}{119}\)
=>\(\frac{119}{120}>\frac{118}{119}\)
\(\dfrac{1313}{1515}=\dfrac{1313:101}{1515:101}=\dfrac{13}{15}\)
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\(\dfrac{176}{187}=\dfrac{176:11}{187:11}=\dfrac{16}{17}\)
\(\dfrac{1313}{1515}=\dfrac{1313:101}{1515:101}=\dfrac{13}{15}\)
\(\dfrac{176}{187}=\dfrac{176:11}{187:11}=\dfrac{16}{17}\)
\(\dfrac{1515}{1212}+\dfrac{1001}{2002}+\dfrac{555}{666}=\dfrac{15}{12}+\dfrac{1}{2}+\dfrac{5}{6}=\dfrac{15}{12}+\dfrac{6}{12}+\dfrac{10}{12}=\dfrac{15+6+10}{12}=\dfrac{31}{12}\)
111 + 333 + 666 + 777 +999 +444 + 555 +222
=(111+999) + (333+777) + (666 + 444) +(555+ 222)
=1110 + 1110+1110 + 777
=1110 * 3 + 777
= 3330+ 777=4107