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\(A=\frac{2017.2018-1}{2017.2018}=1-\frac{1}{2017.2018}\)(1)
\(B=\frac{2018.2019-1}{2018.2019}=1-\frac{1}{2018.2019}\)(2)
Từ(1) và (2)
\(\Rightarrow B>A\)
\(A=\frac{2017\times2108}{2017\times2018+1}=1-\frac{1}{2017\times2018+1}\)
\(B=\frac{2018\times2019}{2018\times2019+1}=1-\frac{1}{2018\times2019+1}\)
Nhận thấy:\(2017\times2018< 2018\times2019\)
=> \(2017\times2018+1< 2018\times2019+1\)
=> \(\frac{1}{2017\times2018+1}>\frac{1}{2018\times2019+1}\)
=> \(A< B\)
A= 2017/2018 + 2018/2019 + 2019/2017
= 3.0000007368
Nếu sai mog các bạn đừng gạch đá !
\(A=\dfrac{2020}{2019}-\dfrac{2019}{2018}+\dfrac{1}{2018\times2019}\)
\(A=\dfrac{2020}{2019}-\dfrac{2019}{2018}+\dfrac{1}{2018}-\dfrac{1}{2019}\)
\(A=\left(\dfrac{2020}{2019}-\dfrac{1}{2019}\right)-\left(\dfrac{2019}{2018}-\dfrac{1}{2018}\right)\)
\(A=\left(\dfrac{2020-1}{2019}\right)-\left(\dfrac{2019-1}{2018}\right)\)
\(A=1-1\)
\(A=0.\)
\(A=\dfrac{2020}{2019}-\dfrac{2019}{2018}+\dfrac{1}{2018\times2019}\)
\(A=\dfrac{2020}{2019}-\dfrac{2019}{2018}+\dfrac{1}{2018}-\dfrac{1}{2019}\)
\(A=\left(\dfrac{2020}{2019}-\dfrac{1}{2019}\right)-\left(\dfrac{2019}{2018}-\dfrac{1}{2018}\right)\)
\(A=\dfrac{2019}{2019}-\dfrac{2018}{2018}\)
\(A=1-1\)
\(A=0\)
c bn nhé
thank bạn