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Prin restrângere, a2+2⋅a⋅b+b2a^2+2\cdot a\cdot b+b^2a2+2⋅a⋅b+b2 devine
(a−b)2\left(a-b\right)^2(a−b)2
(a+b)2\left(a+b\right)^2(a+b)2
Prin restrângere, expresia a2−2⋅a⋅b+b2a^2-2\cdot a\cdot b+b^2a2−2⋅a⋅b+b2 devine
Expresia a2−b2a^2-b^2a2−b2 se descompune în
(a−b)⋅(a+b)\left(a-b\right)\cdot\left(a+b\right)(a−b)⋅(a+b)
x2+4x+4x^2+4x+4x2+4x+4 =
(x+2)2\left(x+2\right)^2(x+2)2
(x−2)2\left(x-2\right)^2(x−2)2
x2−6x+9 =x^2-6x+9\ =x2−6x+9 =
(x−3)2\left(x-3\right)^2(x−3)2
(x+3)2\left(x+3\right)^2(x+3)2
a2−64=a^2-64=a2−64=
(a−8)2\left(a-8\right)^2(a−8)2
(a−8)⋅(a+8)\left(a-8\right)\cdot\left(a+8\right)(a−8)⋅(a+8)
4x2 + 12x + 9
descompus în factori:
(4x+9)2
(2x+3)2
(3x – 2)2 – 25
(3x - 7) ⋅ (3x + 3)
(3x - 27)2
Descompus în factori , 49−36x249-36x^249−36x2 este
(7−6x)⋅(7+6x)\left(7-6x\right)\cdot\left(7+6x\right)(7−6x)⋅(7+6x)
(7−6x)2\left(7-6x\right)^2(7−6x)2
(5x – 2)2 – (3x + 5)2
(3x + 3)2
(2x - 7) ⋅ (8x + 3)
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