7^2021:7^2019-(2^2.3+23)+2012^0 Giúp mình với ạ!!! Cầu xin luôn á
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M = 2019 / 2020 + 2020 / 2021 + 2021/ 2019
= ( 1 - 1/2019 ) + ( 1 - 1/2020 ) + ( 1+ 2/2021 )
= 3 - 1/2019 - 1/2020 + 2/2021
A - 3 = - 1/2019 - 1/2020 + 2/2021 > 0
Vậy M > 3
Ko bít có làm đúng ko nx nhưng bn cứ tham khảo bài mk nhé !
Ta có:
\(A=\frac{4-7^{2020}}{7^{2020}}+\frac{5+7^{2021}}{7^{2021}}\) và \(B=\frac{1}{7^{2019}}\)
Ta xét 2 trường hợp:
\(TH1:\frac{4-7^{2020}}{7^{2020}}=\frac{-7^{2020}+4}{7^{2020}}=-1+\frac{4}{7^{2020}}\)
\(TH2:\frac{5+7^{2021}}{7^{2021}}=1+\frac{5}{7^{2021}}\)
\(\Rightarrow\left(-1+\frac{4}{7^{2020}}\right)+\left(1+\frac{5}{7^{2021}}\right)\)
\(\Rightarrow\frac{4}{7^{2020}}+\frac{5}{7^{2021}}\)
\(Do:\)
\(\frac{4}{7^{2020}}>\frac{1}{7^{2019}}\)
\(\frac{5}{7^{2021}}>\frac{1}{7^{2019}}\)
Nên:\(\frac{4}{7^{2020}}+\frac{5}{7^{2021}}>\frac{1}{7^{2019}}\)
\(\Rightarrow A>B\)
a, \(\left(-17\right)+5+8+17+\left(-3\right)\)
\(=\left(-17+17\right)+\left[5+\left(-3\right)\right]+8\)
\(=0+8+8=8+8=16\)
b, \(\left(5^{19}:5^{17}+3\right):7=\left(5^2+3\right):7\)
\(=\left(25+3\right):7=28:7=4\)
c, \(|-8|+\left(-5\right)+9+\left(-7\right)+|-4|\)
\(=8-5+9-7+4=3+2+4=5+4=9\)
ý d mk ko biết nha.
thông cảm cho mk nha.
k mk nha.
#mon
\(8^2=64=32+2\sqrt{16^2}\)
\(\left(\sqrt{15}+\sqrt{17}\right)^2=32+2\sqrt{15.17}=32+2\sqrt{\left(16-1\right)\left(16+1\right)}\)
\(=32+2\sqrt{16^2-1}\)
\(< =>8^2>\left(\sqrt{15}+\sqrt{17}\right)^2\)
\(8>\sqrt{15}+\sqrt{17}\)
\(\left(\sqrt{2019}+\sqrt{2021}\right)^2=4040+2\sqrt{2019.2021}\)
\(=4040+2\sqrt{\left(2020-1\right)\left(2020+1\right)}=4040+2\sqrt{2020^2-1}\)
\(\left(2\sqrt{2020}\right)^2=8080=4040+2\sqrt{2020^2}\)
\(< =>\sqrt{2019}+\sqrt{2021}< 2\sqrt{2020}\)
mik chọn điền
<
mik lười chép ại đề bài
Lời giải:
$A=(21-23)+(25-27)+....+(2021-2023)$
$=(-2)+(-2)+...+(-2)$
Số lần xuất hiện của $-2$ là: $[(2023-21):2+1]:2=501$
$A=501(-2)=-1002$
$B=(1-2-3+4)+(5-6-7+8)+....+(1997-1998-1999+2000)$
$=0+0+0+...+0=0$
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\(=\left(1+3+...+2021\right)\cdot\left[1001\cdot135\cdot137-1001\cdot135\cdot137\right]\)
\(=\left(1+3+...+2021\right)\cdot0\)
=0
= (1 + 3 + ... + 2021) x (135 x 1001 x 137 - 135 x 137 x 1001)
= (1 + 3 + ... + 2021) x 0
= 0
\(7^{2021}:7^{2019}-\left(2^2.3+23\right)+2012^0\)
`=`\(7^{2021}:7^{2019}-\left(4.3+23\right)+2012^0\)
\(=7^{2021}:7^{2019}-\left(12+23\right)+2012^0\)
\(=7^{2021}:7^{2019}-35+2012^0\)
\(=7^{2021-2019}-35+1\)
\(=7^2-35+1\)
`=49-35+1`
`=15`