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a, 3y(x2-xy)-7x2(y+xy)
= 6xy - 3xy2 - 14xy - 14x2y
=-8xy-3xy2-14x2y
Bậc: 2
\(A=5x^2y-xy^2+4xy+6\) bậc : 3
a)\(B=-5x^2y+xy^2-4xy-6\)
b)\(=>C=-2xy+1-5x^2y+xy^2-4xy-6\)
\(C=-5x^2y+xy^2-6xy-5\)
a. 2x2yz + 4xy2z – 5x2yz + xy2z – xyz
= (2 – 5)x2yz + (4 + 1)xy2z – xyz = -3x2yz + 5xy2z - xyz
b. x3 – 5xy + 3x3 + xy – x2 + 1/2 xy – x2
= (1 + 3)x3 – (5 – 1 - 1/2 )xy – (1 + 1)x2 = 4x3 - 7/2 xy – 2x2
a, 2x2yz + 4xy2z - 5x2yz + xy2z - xyz
= (2.2)xyz+(4.2)xyz-(5.2)xyz+2xyz-xyz
=4xyz+8xyz-10xyz+2xyz-xyz
=3xyz
a: =3x^2y^3-2x^3y^2-2xy^4+3x^3y^2+3x^2y^3+5x^4y-5x^3y^2
=6x^2y^3-4x^3y^2-2xy^4+5x^4y
Bậc là 5
b: =x^4-y^4-3x^2y^2-3xy^3+5x^2y^2+x^3y-x^2y^2
=x^4-y^4+x^2y^2-3xy^3+x^3y
Bậc là 4
c: =3x^3y+3x^2y^2-7x^3y+7xy^3-3xy^2+2x^2y^2+5xy+x
=-4x^3y+5x^2y^2+7xy^3-3xy^2+5xy+x
bậc là 4
\(M=x^3+x^2y-2x^2-xy-y^2+3y+x+2017\)
\(\Rightarrow M=\left(x^3+x^2y-2x^2\right)-xy-y^2+2y+y+x-2+2019\)
\(\Rightarrow M=\left(x^3+x^2y-2x^2\right)-\left(xy+y^2-2y\right)+\left(y+x-2\right)+2019\)
\(\Rightarrow M=x^2\left(x+y-2\right)-y\left(x+y-2\right)+\left(x+y-2\right)+2019\)
\(\Rightarrow M=\left(x^2-y+1\right)\left(x+y-2\right)+2019\)
\(\Rightarrow M=\left(x^2-y+1\right).0+2019\)
\(\Rightarrow M=0+2019\)
\(\Rightarrow M=2019\)
M = x3 + x2y - 2x2 - xy - y2 + 3y + x + 2017
M = (x3 + x2y - 2x2) - (xy + y2 - 2y) + (x + y - 2) + 2019
M = x2. (x + y - 2) - y(x + y - 2) + (x + y - 2) + 2019 = 2019
\(M = x^3 + x^2y - 2x^2 - xy - y^2 + 3y + x + 2017.\)
\(M=(x^3+x^2y-2x^2)-(xy-y^2+2y)+(x+y-2)+2019\)
\(M=x^2.(x+y-2)-y.(x-y+2)+(x+y-2)+2019\)
\(M=x^2.0-y.0+0+2019\)
\(M=0-0+0+2019\)
\(M=2019\)
x3y4 - 5y8 + x3y4 + xy4 + x3 - y2 - xy4 + 5y8
= (x3y4 + x3y4) + (xy4 – xy4) + (-5y8 + 5y8) + x3 – y2
= (1+ 1)x3y4 + (1 – 1).xy4 + ( - 5+ 5)y8 + x3 – y2
= 2x3y4 + x3 - y2.
Đa thức có bậc là 7.
