tìm A biết: A+(-2xy^2)+9xy^2=-yxy+y21xy
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a) Ta có: \(M+\left(5x^2-2xy\right)=6x^2+9xy-y^2\)
\(\Leftrightarrow M=6x^2+9xy-y^2-5x^2+2xy\)
\(\Leftrightarrow M=x^2+11xy-y^2\)
Vậy: \(M=x^2+11xy-y^2\)
b) Ta có: \(\left(3xy-4y^2\right)-N=x^2-7xy+8y^2\)
\(\Leftrightarrow N=3xy-4y^2-x^2+7xy-8y^2\)
\(\Leftrightarrow N=-x^2+10xy-12y^2\)
Vậy: \(N=-x^2+10xy-12y^2\)

a, (6x2+9xy-y2) - ( 5x2-2xy)=M
=> M= (6x2+9xy-y2) - ( 5x2-2xy)
=> M= 6x2+9xy-y2 - 5x2+2xy
=> M=(6x2- 5x2)+(9xy+2xy)-y2
=>M= 1x2 + 11xy - y2
Vậy M= 1x2 + 11xy - y2
b, N= (3xy-4y2) - (x2-7xy+8y2)
=> N= 3xy-4y2 - x2+7xy-8y2
=> N= (3xy+7xy)-(4y2+8y2)-x2
=> N= 10xy - 12y2 -x2
Vậy N= 10xy - 12y2 -x2
a: Ta có: \(M+5x^2-2xy=6x^2+9xy-y^2\)
\(\Leftrightarrow M=6x^2+9xy-y^2-5x^2+2xy\)
\(\Leftrightarrow M=x^2+11xy-y^2\)
b: Ta có: \(\left(3xy-4y^2\right)-N=x^2-7xy+8y^2\)
\(\Leftrightarrow N=3xy-4y^2-x^2+7xy-8y^2\)
\(\Leftrightarrow N=-x^2+10xy-12y^2\)

a) M + (5x2 - 2xy) = 6x2 + 9xy - y2
=> M = (6x2 + 9xy - y2) - (5x2 - 2xy)
=> M = 6x2 + 9xy - y2 - 5x2 + 2xy = (6x2 - 5x2) + (9xy + 2xy) - y2 = x2 + 11xy - y2
b) Sửa đề lại đi nhé
c) (25x2y - 13x2y + y3) - M = 11x2y - 2y2
=> M = (25x2y - 13x2y + y3) - (11x2y - 2y2)
=> M = 25x2y - 13x2y + y3 - 11x2y + 2y2
=> M = x2y + y3 + 2y2
d) M = 0 - (12x4 - 15x2y + 2xy2 + 7) = -12x4 + 15x2y - 2xy2 - 7
a) Ta có : M = 6x2 + 9xy - y2 - (5x2 - 2xy)
= 6x2 + 9xy - y2 - 5x2 + 2xy
= x2 + 11xy - y2
b) Ta có M = x2 - 7xy + 8y2 - (3xy - 24y2)
= x2 - 7xy + 8y2 - 3xy + 24y2
= x2 - 10xy + 32y2
c) Ta có M = 25x2.y- 13x2y + y3 - (11x2y - 2y2)
= 25x2.y- 13x2y + y3 - 11x2y + 2y2
= x2y + y3 + 2y2
d) Ta có M = -(12x4 - 15x2y + 2xy2 + 7)
= -12x4 + 15x2y - 2xy2 - 7


a/
\(M+5x^2-2xy-6x^2-9xy+y^2=0\)
\(M-x^2-11xy+y^2=0\)
\(M-x^2+y^2-11xy=0\)
\(M=x^2-y^2+11xy\)
Vậy:..
Câu b tương tự

a, \(A=-x^2+4xy^2-2xz+3y^2\)
b, \(B=6x^2+9xy-y^2-5x^2+2xy=x^2+11xy-y^2\)
c, \(A=3xy-4y^2-x^2+7xy-8y^2=-x^2+10xy-12y^2\)

\(M=6x^2+9xy-y^2-5x^2+2xy\)
\(M=x^2+11xy-y^2\)
\(N=3xy-4y^2-x^2+7xy-8y^2\)
\(N=-x^2+10xy-12y^2\)
a. \(M+\left(5x^2-2xy\right)=6x^2+9xy-y^2\)
\(\Rightarrow M=6x^2+9xy-y^2-5x^2+2xy\)
b. \(\left(3xy-4y^2\right)-N=x^2-7xy+8y^2\)
\(\Rightarrow N=3xy-4y^2-x^2+7xy-8y^2\)
\(A+\left(-2xy^2\right)+9xy^2=-y\cdot xy+y\cdot21xy\)
=>\(A+7xy^2=-xy^2+21xy^2=20xy^2\)
=>\(A=20xy^2-7xy^2=13xy^2\)