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A + B - C = \(x^2-2x\)\(+3xy^2-x^2y+x^2y^2\)\(+\left(-2x^2\right)+3y^2-5x+y+3\)\(-\left(3x^2-2xy+7y^2-3x-5y-6\right)\)
= \(x^2-2x+3xy^2-x^2y+x^2y^2-2x^2+3y^2-5x+y+3-3x^2+2xy-7y^2+3x+5y+6\)
= \(-4x^2+3xy^2-4x-4y^2+6y+2xy+9\)
A-B+C=\(x^2-2x+3xy^2-x^2y+x^2y^2\)\(-\left(-2x^2+3y^2-5x+y+3\right)\)\(+3x^2-2xy+7y^2-3x-5y-6\)
= \(x^2-2x+3xy^2-x^2y+x^2y^2+2x^2-3y^2+5x-y-3\)\(+3x^2-2xy+7y^2-3x-5y-6\)
= \(6x^2+3xy^2+4y^2-2xy-6y-9\)
-A+B+C =\(-\left(x^2-2x+3xy^2-x^2y+x^2y^2\right)\)\(-2x^2+3y^2-5x+y+3+3x^2-2xy+7y^2\)\(-3x-5y-6\)
= \(-x^2+2x-3xy^2+x^2y-x^2y^2\)\(-2x^2+3y^2-5x+y+3\)\(+3x^2-2xy+7y^2-3x-5y-6\)
= \(-6x+10y^2-3xy^2-4y-2xy-3\)
còn bậc cậu tự tìm nha bậc để mà
Bài 1
a)M+N=\(x^2y+xy^2-5x^2y^2+x^3+x^3+xy+3xy^2-x^2y+x^2y^2\)
=4xy2-4x2y2+2x3+xy
b)M-N=\(x^2y+xy^2-5x^2y^2+x^3-x^3-xy-3xy^2+x^2y-x^2y^2\)
=\(2x^2y-2xy^2-xy-6x^2y^2\)
a) \(A+B+C=\)\(\left(4x^2-5xy+3y^2\right)\)\(+\left(3x^2+2xy+y^2\right)\)\(+\left(2y^2+3xy-x^2\right)\)
\(=4x^2-5xy+3y^2\)\(+3x^2+2xy+y^2\)\(+2y^2+3xy-x^2\)
\(=\left(4x^2+3x^2-x^2\right)+\)\(\left(-5xy+2xy+3xy\right)+\)\(\left(3y^2+y^2+2y^2\right)\)
\(=6x^2+6y^2\)
b)\(B-C-A=\)\(\left(3x^2+2xy+y^2\right)-\left(2y^2+3xy-x^2\right)\)\(\left(\text{4x^2}-5xy+3y^2\right)\)
\(=3x^2+2xy+y^2-2y^2-3xy+x^2-4x^2\)\(+5xy+3y^2\)
\(=\left(-4x^2+3x^2+x^2\right)\)\(+\left(5xy+2xy-3xy\right)\)\(+\left(3y^2+y^2+2y^2\right)\)
\(=4xy+6y^2\)
\(C-A-B=\)\(\left(2y^2+3xy-x^2\right)-\left(4x^2-5xy+3y^2\right)\)\(-\left(3x^2+2xy+y^2\right)\)
\(=2y^2+3xy-x^2-4x^2+5xy-3y^2-3x^2-2xy+y^2\)
\(=\left(-4x^2-3x^2-x^2\right)\)\(+\left(5xy-2xy+3xy\right)\)\(+\left(-3y^2+y^2+2y^2\right)\)
\(=-8x^2+6xy\)
chúc bn học tốt
a)\(P+Q=\left(x^2y+xy^2-5x^2y^2+x^3\right)+\left(3xy^2-x^2y+x^2y^2\right)\)
=\(x^2y+xy^2-5x^2y^2+x^3+3xy^2-x^2y+x^2y^2\)
=\(x^2y-x^2y+xy^2+3xy^2-5x^2y^2+x^2y^2+x^3\)
=\(4xy^2-4x^2y^2+x^3\)
b)\(M+N=\left(x^3+xy+y^2-x^2y^2-2\right)+\left(x^2y^2+5-y^2\right)\)
=\(x^3+xy+y^2-x^2y^2-2+x^2y^2+5-y^2\)
=\(x^3+xy+y^2-y^2-x^2y^2+x^2y^2-2+5\)
=\(x^3+xy+3\)
Bài dài nên chắc sẽ có sai sót, nếu đúng bạn nha
a) Ta có: P = x2y + xy2 – 5x2y2 + x3 và Q = 3xy2 – x2y + x2y2
=> P + Q = x2y + xy2 – 5x2y2 + x3 + 3xy2 – x2y + x2y2
= x3 – 5x2y2 + x2y2 + x2y – x2y + xy2 + 3xy2
= x3 – 4x2y2 + 4xy2
b) Ta có: M = x3 + xy + y2 – x2y2 – 2 và N = x2y2 + 5 – y2.
=> M + N = x3 + xy + y2 – x2y2 – 2 + x2y2 + 5 – y2
= x3 – x2y2 + x2y2 + y2 – y2 + xy - 2 + 5
= x3 + xy + 3.
a)
P + Q = x2y + xy2 – 5x2y2 + x3 + 3xy2 – x2y + x2y2
= x3 – 5x2y2 + x2y2 + x2y – x2y + xy2 + 3xy2
= x3 – 4x2y2 + 4xy2
b)
M + N = x3 + xy + y2 – x2y2 – 2 + x2y2 + 5 – y2
= x3 – x2y2 + x2y2 + y2 – y2 + xy - 2 + 5
= x3 + xy + 3.
\(a)A+B=3x^2y-3xy-xy^2-5+3xy^2-6xy+x^2y-6\\ =\left(3x^2y+x^2y\right)+\left(-3xy-6xy\right)+\left(xy^2+3xy^2\right)+\left(-5-6\right)\\ =3x^2y-9xy+4xy^2-11\)
\(b)C+B=A\Rightarrow C=A-B=(3x^2y-3xy-xy^2-5)-(3xy^2-6xy+x^2y-6)\\ =3x^2y-3xy-xy^2-5-3xy^2+6xy-x^2y+6\\ =\left(3x^2y-x^2y\right)+\left(-3xy+6xy\right)+\left(xy^2-3xy^2\right)+\left(-5+6\right)\\ =2x^2y+3xy-2xy^2+1\)