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1/\(\left(x-y-z\right)-\left(2x+y+z\right)+\)\(\left(2z-2y\right)=x-y-z-2x-y-z+2z-2y\)
\(\left(x-2x\right)+\left(-y-y-2y\right)+\left(-z-z+2z\right)=-x-4y\)
2/\(\left(m-n-p\right)-\left(-m+n-p\right)-\left(n+m\right)=m-n-p+m-n+p-n-m\)
\(=\left(m+m-m\right)+\left(-n-n-n\right)+\left(-p+p\right)=-m-3n\)
3/\(\left(2a+b+c\right)-\left(b+2a+c\right)-\left(2c+b\right)=2a+b+c-b-2a-c-2c-b\)
\(=\left(2a-2a\right)+\left(b-b-b\right)+\left(c-c-2c\right)=-b-2c\)
\(A=-\left(x+y-z\right)+\left(x-z\right)+\left(y-9\right)\)
\(A=-x-y+z+x-z+y-9\)
\(A=-9\)
1) \(=ac+ad+bc+bd-ab-ac-db-dc=ad+bc-dc-ab=d\left(a-c\right)-b\left(a-c\right)=\left(a-c\right)\left(d-b\right)\)
2) \(=ac-ad+bc-bd-ac-ad+bc+bd=2bc-2ad=2\left(bc-ad\right)\)
3) \(\left(a+b\right)\left(a+b\right)-\left(a-b\right)\left(a-b\right)=a^2+2ab+b^2-a^2+2ab-b^2=4ab\)
1.
Ix+1I + I2x+2I =3
Ix+1I và I2x+2I thuộc N
=> x thuộc N
x+1+2x+2=3
3x+1+2=3
3x = 3-1-2
3x = 0
x = 0:3
x = 0
bài 1:
a) ta có: 3x + 5 = (3(x+1)+2)\(⋮\)(x+1)
vì (3(x+1)\(⋮\)(x+1) nên 2 \(⋮\)(x+1) => (x+1) \(\in\)Ư(2) => (x+1) \(\in\)\(\xi\)-2;-1;1;2 \(\xi\)=> x \(\in\)\(\xi\)-3; -2; 0; 1 \(\xi\)
vậy, x= -3; -2; 0; 1
a, \(\left(-a\right)\left(b-c-d\right)=-ab+ac+ad\)
b, \(x\left(y-z-2\right)=xy-xz-2x\)
c, \(\left(-3\right)\left(2x-5\right)=-6x+15\)