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Bài 3:
a: Ta có: C=A+B
\(=x^2-2y+xy+1+x^2+y-x^2y^2-1\)
\(=2x^2-y+xy-x^2y^2\)
b: Ta có: C+A=B
\(\Leftrightarrow C=B-A\)
\(=x^2+y-x^2y^2-1-x^2+2y-xy-1\)
\(=-x^2y^2+3y-xy-2\)
a: A=x^2y(2/3+3+1)=14/3*x^2y
=14/3*3^2*(-1/7)
=-2*3=-6
\(a,15x^3y^2-9x^3y^3+6x^3y^3\\ b,12x^3+6x^2y-2x-6x^2y-3xy^2-y\\ =12x^3-2x-3xy^2-y\\ c,4x^2y^3-1\)
\(a,=3x^3y^3-3x^2y^3+3x^2y^4+3xy^5\\ b,=\left(2x^3-6x^2+10x-3x^2+9x-15\right):\left(x^2-3x+5\right)\\ =\left[2x\left(x^2-3x+5\right)-3\left(x^2-3x+5\right)\right]:\left(x^2-3x+5\right)\\ =2x-3\\ c,=\left[x^2\left(x-3\right)+\left(x-3\right)\right]:\left(x-3\right)=x^2+1\)
a) \(\left(\dfrac{3}{5}a^6x^3+\dfrac{3}{7}a^3x^4-\dfrac{9}{10}ax^5\right):\dfrac{3}{5}ax^3\)
\(=\dfrac{\dfrac{3}{5}a^6x^3+\dfrac{3}{7}a^3x^4-\dfrac{9}{10}ax^5}{\dfrac{3}{5}ax^3}\)
\(=\dfrac{\dfrac{3}{5}ax^3\left(a^5+\dfrac{5}{7}a^2x-\dfrac{3}{2}x^2\right)}{\dfrac{3}{5}ax^3}\)
\(=a^5+\dfrac{5}{7}a^2x-\dfrac{3}{2}x^2\)
b) \(\left(9x^2y^3-15x^4y^4\right):3x^2y-\left(2-3x^2y\right)\cdot y^2\)
\(=\dfrac{3x^2y\left(3y^2-5x^2y^3\right)}{3x^2y}-2y^2+3x^2y^3\)
\(=3y^2-5x^2y^3-2y^2+3x^2y^3\)
\(=y^2-2x^2y^3\)
c) \(\left(6x^2-xy\right):x+\left(2x^3y+3xy^2\right):xy-\left(2x-1\right)x\)
\(=\dfrac{6x^2-xy}{x}+\dfrac{2x^3y+3xy^2}{xy}-x\left(2x-1\right)\)
\(=\dfrac{x\left(6x-y\right)}{x}+\dfrac{xy\left(2x^2+3y\right)}{xy}-2x^2+x\)
\(=6x-y+2x^2+3y-2x^2+x\)
\(=7x+2y\)
d) \(\left(x^2-xy\right):x+\left(6x^2y^5-9x^3y^4+15x^4y^2\right):\dfrac{3}{2}x^2y^3\)
\(=\dfrac{x^2-xy}{x}+\dfrac{6x^2y^5-9x^3y^4+15x^4y^2}{\dfrac{3}{2}x^2y^3}\)
\(=\dfrac{x\left(x-y\right)}{x}+\dfrac{\dfrac{3}{2}x^2y^2\left(4y^3-6xy^2+10x^2\right)}{\dfrac{3}{2}x^2y^3}\)
\(=x-y+\dfrac{4y^3-6xy^2+10x^2}{y}\)
a: A+2xy^2-x^2y-B=3x^2y-4xy^2
=>A-B=3x^2y-4xy^2-2xy^2+x^2y=4x^2y-6xy^2
=>A=4x^2y; B=6xy^2
b: 5xy^2-A-6x^2y+B=-7xy^2+8x^2y
=>-A+B=-7xy^2+8x^2y-5xy^2+6x^2y=14x^2y-12xy^2
=>A=12xy^2; B=14x^2y
c: 5xy^3-A-5/8x^3y+B=2+1/4xy^3-7/6x^3y
=>-A+B=2+1/4xy^3-7/6x^3y-5xy^3+5/8x^3y
=>B-A=-19/4xy^3-13/24x^3y+2
=>B=-19/4xy^3; A=13/24x^3y-2
bn gõ bài trong công thức trực quan ik, khó nhìn lắm, ko làm đc
1). x2y2(y-x)+y2z2(z-y)-z2x2(z-x)
2)xyz-(xy+yz+xz)+(x+y+z)-1
3)yz(y+z)+xz(z-x)-xy(x+y)
5)y(x-2z)2+8xyz+x(y-2z)2-2z(x+y)2
6)8x3(y+z)-y3(z+2x)-z3(2x-y)
7) (x2+y2)3+(z2-x2)3-(y2+z2)3
a: Ta có: \(\left(8\cdot5^7+5^6-5^5\right):5^5\)
\(=8\cdot5^2+5-1\)
\(=200+4=204\)
b: Ta có: \(\left(9^{30}-27^{19}\right):3^{57}+\left(125^9-25^{12}\right):5^{24}\)
\(=3^{60}:3^{57}-3^{57}:3^{57}+5^{27}:5^{24}-5^{24}:5^{24}\)
\(=27-1+125-1\)
=150
a. (8,57 - 55 + 56) : 55
= (8,57 : 55) - (55 : 55) + (56 : 55)
= 1,72 - 1 + 5
= 2,89 - 1 + 5
= 6,89
b. (930 - 2719) : 357 + (1259 - 2512) : 524
= (930 : 357) - (2719 : 357) + (1259 : 524) - (2512 : 524)
= 33 - 1 + 125 - 1
= 27 - 1 + 125 - 1
= 150
c. (1012 + 511 . 29 - 513 - 28) : 4 . 55 . 106
= (1012 + 2,5 , 1010 - 513 - 28) : 1,25 . 1010
= (1012 : 1,25 . 1010) + (2,5 . 1010 : 1,25 . 1010) - (513 : 1,25 . 1010) - (28 : 1,25 . 1010)
= 80 + 2 - \(\dfrac{25}{256}\) - \(\dfrac{1}{48828125}\)
= 81,90234373 \(\approx\) 82
\(a.3x^2y+\left(-4\right)x^2y+6x^2y\)
\(x^2y\left(3-4+6\right)\)
\(5x^2y\)
\(b.\left(-7\right)xy+\left(-12-12\right)+10xy\)
\(xy\left(-7+10\right)-24\)
\(3xy-24\)
\(3\left(xy-8\right)\)
\(c.12xyz+8xyz+\left(-5\right)xyz\)
\(xyz\left(12+8-5\right)\)
\(15xyz\)
a) 5x^2y
b) 3xy-24
c) 15xyz