95+2.{3^2+5[(18-15)+2020^0]}
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1) 2*17*9+18*540+29*18
= 18*17+18*540+29*18
= 18*(17+540+29)
= 18*586
= 10548
2) 5*{26-[3*(5+2*5)+15]/15}
= 5*{26-[3*(5+10)+15]/15}
= 5*{26-[3*15+15]/15}
= 5*{26-[45+15]/15}
= 5*{26-60/15}
= 5*{26-4}
=5*22
=110
3) (2018*2019+2019*2020)*(45*120-15*360)*(1+5+9+13+17+...+2015+2019)
= (2018*2019+2019*2020)*(15*3*120-15*120*3)*(1+5+9+13+17+...+2015+2019)
= (2018*2019+2019*2020)*0*(1+5+9+13+17+...+2015+2019)
= 0
a) ( x-34) x 15=0
( x-34) =0 : 15
( x-34) =0
x =0 + 34
x =34
b) 18 x ( x-16)=18
( x- 16)=18 : 18
( x-16) =1
x = 16 + 1
x = 17
c) ( x-4).( x-3)=0
x . ( 4-3) =0
x . 0 =0 ( n* . o = 0 )
=> x = n*
a. Tìm x thuộc N sao cho : 2x + 1 thuộc Ư ( 2x + 10)
(2x + 10) ⋮ (2x + 1)
Ta có (2x + 10) = (2x + 1 + 9)
Mà (2x + 10) ⋮ (2x + 1)
Nên 9 ⋮ (2x + 1)
Do đó ta có (2x + 1) ∈ Ư (9) = {-1; 1; -3; 3; -9; 9}
2x + 1 | -1 | 1 | -3 | 3 | -9 | 9 |
2x | -2 | 0 | -4 | 2 | -10 | 8 |
x | -1 | 0 | -2 | 1 | -5 | 4 |
Vậy x = {-1; 0; -2; 1; -5; 4}
b. A = 3 - 5 + 13 - 15 + 23 - 25 + ....... + 93 - 95 + 2020
A = (3 - 5) + (13 - 15) + (23 - 25) +.......+ (93 - 95) + 2020
A = (-2) + (-2) + (-2) + ......... + (-2) + 2020
Có 10 số (-2)
A = (-2) . 10 + 2020
A = (-20) + 2020
A = 2000
c. 2( x + 1) - x - 2 = (-5) - 3
2x + 2 - 1x - 2 = (-8)
2x - 1x + 2 - 2 = (-8)
2x - 1x + 0 = (-8)
2x - 1x = (-8)
(2 - 1)x = (-8)
1 . x = (-8) : 1
x = (-8)
125 - 4 [ 3 - 7 . ( - 2 ) ]
= 125 - 4 [ 3 + 14 ]
= 125 - 68
= 57
18 + [ 3^3 - ( - 54 ) ]
= 18 + 81
= 99
3^8 : 3^5 + 2021^0 - ( 95 - 100 )^2
= 3^3 + 1 - 25
= 27 - 24
= 3
\(A=98.42-\left\{50.\left[\left(18-2^3\right):2+3^2\right]\right\}\)
\(=98.42-\left\{50.\left[\left(18-8\right):2+9\right]\right\}\)
\(=98.42-\left[50\left(10:2+9\right)\right]\)
\(=98.42-\left(50.14\right)\)
\(=4116-700=3416\)
\(B=-80-\left[-130-\left(12-4\right)^2\right]+2008^0\)
\(=-80-\left(-130-8^2\right)+1\)
\(=-80-\left(-130-64\right)+1\)
\(=-80+130+64+1\)
\(=115\)
\(C=1024:2^4+140:\left(38+2^5\right)-7^{23}:7^{21}\)
\(=1024:16+140:\left(38+32\right)-7^2\)
\(=64+140:70-49\)
\(=64+2-49=17\)
\(D=\left(2^{17}+15^4\right).\left(3^{19}-2^{17}\right).\left(2^4-4^2\right)\)
\(=\left(2^{17}+15^4\right).\left(3^{19}-2^{17}\right).\left(16-16\right)\)
\(=\left(2^{17}+15^4\right).\left(3^{19}-2^{17}\right).0\)
\(=0\)
\(E=100+98+96+....+4+2-97-95-....-3-1\)
\(=100+\left(98-97\right)+\left(96-95\right)+.....+\left(2-1\right)+\left(1-0\right)\)
\(=100+1+1+...+1+1\)
Vì lập được 49 cặp nên sẽ có 49 số 1
\(\Rightarrow E=100+1.49=100+49=149\)
A) Ta có: \(24\cdot\left(13-7\right)-13\left(24-7\right)\)
\(=24\cdot13-24\cdot7-13\cdot24+13\cdot7\)
\(=7\left(-24+13\right)=7\cdot\left(-11\right)=-77\)
B) Ta có: \(5\cdot\left(-3\right)^2\cdot\left(-1\right)^3+\left(-2020\right)^0\)
\(=5\cdot9\cdot\left(-1\right)+1\)
\(=-45+1=-44\)
C) Ta có: \(18\cdot\left(-45\right)-2\cdot9\cdot5\)
\(=-18\cdot45-2\cdot45\)
\(=45\cdot\left(-18-2\right)=45\cdot\left(-20\right)=-900\)
95 + 2.{32 + 5[(18 - 15) + 20200]
= 95 + 2.{9 + 5[3 + 1]}
= 95 + 2.{9 + 5.4}
= 95 + 2.{9 + 20}
= 95 + 2.29
= 95 + 58
= 153