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ta có \(A=\left(2015-3\right)\left(2015+3\right)=2015^2-9< 2015^2-1=\left(2015-1\right)\left(2015+1\right)=B\)
Vậy A<B
b. ta có \(C=\left(2020-1\right)\left(2020+1\right)=2020^2-1< 2020^2=D\text{ nên }C< D\)
a, A = 2012 . 2018
=> A = ( 2014 - 2 ) . 2018
=> A = 2014.2018 - 2.2018
b, B = 2014 . 2016
=> B = 2014 . ( 2018 - 2 )
=> B = 2014 . 2018 - 2014 .2
Vì 2.2018 > 2 .2014
=> A > B
b, A = 2019 . 2021
=> A = ( 2020 - 1 ) . 2021
=> A = 2020.2021 - 2021
b, B = 20202
=> B = 2020 . 2020
=> B = ( 2021 - 1 ) . 2020
=> B = 2021.2020 - 2020
Vì 2020.2021-2021 < 2021.2020 - 2020
=> A < B
\(2012.2018=\left(2015-3\right)\left(2015+3\right)=2015^2-9< 2015.2015\)
a) \(A=2019.2021=\left(2020-1\right).\left(2020+1\right)=2020^2-1\)
\(B=2020.2020=2020^2\)
\(\Rightarrow2020^2-1< 2020^2\)\(\Rightarrow A< B\)
b) \(C=35.53-18=\left(34+1\right).53-18=34.53+53-18=34.53+34\)
mà \(D=35+53.34\)
\(\Rightarrow C=D\)
a) A = 2018.2018 - 2018.(2017+1) = 2018.2017 + 2018.
B = 2017.2019 = 2017.(2018+1) = 2017.2018 + 2017.
Vì 2018.2017 + 2018 > 2017.2018 + 2017 nên A > B.
b) A = 2019.2021 = (2018+1).2021 = 2018.2021 + 2021.
B = 2018.2022 = 2018.(2021+1) = 2018.2021+2018.
Vì 2018.2021+2021 >2018.2021+2018 nên A > B.
a) A = 2018.2018 - 2018.(2017+1) = 2018.2017 + 2018.
B = 2017.2019 = 2017.(2018+1) = 2017.2018 + 2017.
Vì 2018.2017 + 2018 > 2017.2018 + 2017 nên A > B.
b) A = 2019.2021 = (2018+1).2021 = 2018.2021 + 2021.
B = 2018.2022 = 2018.(2021+1) = 2018.2021+2018.
Vì 2018.2021+2021 >2018.2021+2018 nên A > B