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\(\dfrac{2018\times2020+2020\times2022}{2020\times4040}\\ =\dfrac{2020\times\left(2018+2022\right)}{2020\times4040}\\ =\dfrac{2020\times4040}{2020\times4040}\\ =1\)
\(\dfrac{2018\times2020+2020\times2022}{2020\times4040}\)
\(=\dfrac{2020\times\left(2018+2022\right)}{2020\times4040}\)
\(=\dfrac{2018+2022}{4040}\)
\(=\dfrac{4040}{4040}\)
\(=1\)
B=2021 x 13 + 2009 + 2020 x 2007/2020 + 2020 x520x2020
B=2021 x 13 +2009+2020/1x2007/2020 +2020x520x2020
B=26273+2009+20201/1x2007/20201+2121808000
B=28282+2007+2121808000
B=2121838289
\(\dfrac{2020x13+13+2007+2020x2007}{2020x\left(1+520+1500\right)}\)
\(\dfrac{2020x\left(1+13+2007\right)}{2020x\left(1+520+1500\right)}=\dfrac{2021}{2021}=1\)
A = \(\dfrac{2021\times13+2007+2020\times2007}{2020+2020\times520+1500\times2020}\)
A = \(\dfrac{2021\times13+\left(2007+2020\times2007\right)}{2020+2020\times520+1500\times2020}\)
A = \(\dfrac{2021\times13+2007\times\left(1+2020\right)}{2020\times\left(1+520+1500\right)}\)
A = \(\dfrac{2021\times13+2007\times2021}{2020\times2021}\)
A = \(\dfrac{2021\times\left(13+2007\right)}{2021\times2020}\)
A = \(\dfrac{2021\times2020}{2021\times2020}\)
A = 1
\(=2021\cdot2\cdot\left(1+\dfrac{1}{2}:\dfrac{3}{2}-\dfrac{4}{3}\right)=4042\cdot\left(1+\dfrac{1}{3}-\dfrac{4}{3}\right)=0\)
2017/2020<2019/2020< 1
1< 2022/2021< 2023/2021
vậy phân số lớn nhất là 2023/2021
ta so sánh với 1:
2017/2020<2019/2020< 1
1< 2022/2021< 2023/2021
nên phân số lớn nhất là phân số cuối: 2023/2021
B = \(\dfrac{2021\times13+2007+2020\times2007}{2020+2020\times520+1500\times2020}\)
B = \(\dfrac{2021\times13+2007\times\left(1+2020\right)}{2020\times\left(1+520+1500\right)}\)
B = \(\dfrac{2021\times13+2007\times2021}{2020\times2021}\)
B = \(\dfrac{2021\times\left(13+2007\right)}{2021\times2020}\)
B = \(\dfrac{2021\times2020}{2021\times2020}\)
B = 1