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3457/3452=1+5/3452
6789/6784=1+5/6784
mà 3452>6784
nên 3457/3452<6789/6784
\(\dfrac{26}{27}\) = 1 - \(\dfrac{1}{27}\)
\(\dfrac{14}{15}\) = 1 - \(\dfrac{1}{15}\)
Vì \(\dfrac{1}{27}\) < \(\dfrac{1}{15}\) nên \(\dfrac{26}{27}\) > \(\dfrac{14}{15}\)
Vì hai phân số phân số nào có phần bù nhỏ hơn thì phân số đó lớn hơn
Vậy \(\dfrac{26}{27}\) > \(\dfrac{14}{15}\)
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)
=> \(1-\frac{1}{120}>1-\frac{1}{119}\)
=>\(\frac{119}{120}>\frac{118}{119}\)

3457/3452 < 6789/6784
\(\frac{3457}{3452}=\frac{3452+5}{3452}=1+\frac{5}{3452},\frac{6789}{6784}=\frac{6784+5}{6789}=1+\frac{5}{6789}\)
Ta có: \(3452< 6789\Leftrightarrow\frac{1}{3452}>\frac{1}{6789}\Leftrightarrow\frac{5}{3452}>\frac{5}{6789}\)
suy ra \(\frac{3457}{3452}>\frac{6789}{6784}\).
Trả lời :
Ta có:
3457/3452=1+ (5/3452)
6789/6784=1+(5/6784)
Vì 1=1 nên ta so sánh 5/3452 và 5/6784
Vì 5=5 , 3452<6784
Nên 5/3452>5/6784
Do đó: 1+(5/3452)>1+(5/6784)
hay 3457/3452>6789/6784
Ta thấy :
\(\frac{\text{3457}}{\text{3452}}=\frac{3452 + 5}{3452}=\text{1 + }\frac{\text{5}}{\text{3452}}\)
\(\frac{\text{6789}}{\text{6784}}=\frac{\text{6784}+\text{5}}{\text{6784}}=1+\frac{\text{5}}{\text{6784}}\)
\(\text{Vì}\frac{\text{5}}{\text{3452}}>\frac{\text{5}}{\text{6784}}\Rightarrow\text{1 +}\frac{\text{5}}{\text{3452}}>\text{1 +}\frac{\text{5}}{\text{6784}}\Rightarrow\frac{\text{3457}}{\text{3452}}>\frac{\text{6789}}{\text{6784}}\)
~~Học tốt~~
Giải :
Ta thấy :
\(\frac{\text{3457}}{\text{3452}}=\frac{3452+5}{3452}=\text{1 + }\frac{\text{5}}{\text{3452}}\)
\(\frac{\text{6789}}{\text{6784}}=\frac{\text{6784}+\text{5}}{\text{6784}}=1+\frac{\text{5}}{\text{6784}}\)
\(\text{Vì}\frac{\text{5}}{\text{3452}}>\frac{\text{5}}{\text{6784}}\Rightarrow\text{1 +}\frac{\text{5}}{\text{3452}}>\text{1 +}\frac{\text{5}}{\text{6784}}\Rightarrow\frac{\text{3457}}{\text{3452}}>\frac{\text{6789}}{\text{6784}}\)
\(\text{Ta thấy :}\)
\(\frac{\text{3457}}{\text{3452}}=\frac{3452+5}{3452}=\text{1 + }\frac{\text{5}}{\text{3452}}\)
\(\frac{\text{6789}}{\text{6784}}=\frac{\text{6784}+\text{5}}{\text{6784}}=1+\frac{\text{5}}{\text{6784}}\)
\(\text{Vì}\frac{\text{5}}{\text{3452}}>\frac{\text{5}}{\text{6784}}\Rightarrow\text{1 +}\frac{\text{5}}{\text{3452}}>\text{1 +}\frac{\text{5}}{\text{6784}}\Rightarrow\frac{\text{3457}}{\text{3452}}>\frac{\text{6789}}{\text{6784}}\)
\(\text{~~Học tốt~~}\)
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