biết A=x^2yz;B=xy^2z;C=xyz^2 và x+y+z=1
chứng tỏ rằng A+B+C=xyz
giúp mình với mình tích cho
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`A + B + C = x^2yz + xy^2z + zy^2x = xyz(x+y+z) = xyz`.
\(A+B+C=x^2yz+xy^2z+xyz^2=xyz\left(x+y+z\right)=xyz\)
Vậy ta có đpcm
Bài 4:
b: \(=x^2z\left(-1+3-7\right)=-5x^2z=-5\cdot\left(-1\right)^2\cdot\left(-2\right)=10\)
c: \(=xy^2\left(5+0.5-3\right)=2.5xy^2=2.5\cdot2\cdot1^2=5\)
a) 2x2yz . (-3xy3z)2
= 2x2yz . 9x2y6z2
= (2.9) . (x2x2) . (yy6) . (z.z2)
= 18x4y7z3
=> Bậc là 7
b) \(\left(-12xyz\right)\left(-\frac{4}{3}x^2yz^3\right)^3y\)
\(=-12xyz\left(-\frac{4}{3}\right)^3x^6y^3z^9y\)
\(=-12xyz\frac{-64}{27}x^6y^3z^9y\)
\(=\left[\left(-12\right)\left(-\frac{64}{27}\right)\right]\left(xx^6\right)\left(yy^3y\right)\left(zz^9\right)\)
\(=\frac{259}{6}x^7y^5z^{10}\)
=> Bậc 10
c) \(5x\left(-2xy^2\right)\left(3xyz^3\right)\)
\(=5x\left(-2\right)xy^23xyz^3\)
\(=\left[5.\left(-2\right).3\right]\left(xxx\right)\left(y^2y\right)z^3\)
\(=-30x^3y^3z^3\)
=> Bậc 3
d) \(\left(-x^2y^3\right)^2x^2yz\)
\(=-x^4y^6x^2yz\)
\(=\left(-1\right)\left(x^4x^2\right)\left(y^6y\right)z\)
\(=\left(-1\right)x^6y^7z\)
\(=-x^6y^7z\)
=> Bậc 7
Bạn vui lòng viết dưới dạng công thức trực quan để mn có thể giúp đỡ bạn tốt nhất nhé!!!
P/s: Nếu ko biết viết dưới dạng công thức trực quan thì ib mình!
Ta có: x2yz.(2xy)2z = x2yz.4x2y2.z = 4(x2.x2)(y.y2)(z.z) = 4x4y3z2
\(a,4xy^3.\left(-2\right)x2yz\)
\(=4.\left(-2\right).2.\left(x.x\right).\left(y^3.y\right).z\)
\(=-16x^2y^4z\)
\(b,2xy^3+6xy^3-7xy^3\)
\(=\left(xy^3\right)\left(2+6-7\right)\)
\(=\left(xy^3\right).1=xy^3\)
Sửa đề : a, \(4xy^39-2x^2yz\)
\(=72x^3y^4z\)
b, \(2xy^3+6xy^3-7xy^3\)
\(=xy^3\)
help meeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeeee
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