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\(\frac{{9{x^2} + 5x + x}}{{3x}} = \frac{{9{x^2} + 6x}}{{3x}} = \frac{{9{x^2}}}{{3x}} + \frac{{6x}}{{3x}} = 3x + 2\)
\(\frac{{2{x^2} - 3x - 2}}{{2 - x}} = \frac{{2{x^2} - 3x - 2}}{{ - x + 2}} = - 2x - 1\)
a) 4x²(x² - 5x + 2)
= 4x².x² - 4x².5x + 4x².2
= 4x⁴ - 20x³ + 8x²
b) (2x² - 5x + 3) : (2x - 3)
= (2x² - 3x - 2x + 3) : (2x - 3)
= [(2x² - 3x) - (2x - 3)] : (2x - 3)
= [x(2x - 3) - (2x - 3)] : (2x - 3)
= (2x - 3)(x - 1) : (2x - 3)
= x - 1
a: =(9x^2+6x)/3x=3x+2
b: =(2x^2-4x+x-2)/[-(x-2)]
=-2x-1
\(=\dfrac{5x^6-3x^3+x^2}{9x^4}=\dfrac{5}{9}x^2-\dfrac{1}{3x}+\dfrac{1}{9x^2}\)
\(\begin{array}{l}(4x - 3)(2{x^2} + 5x - 6)\\ = 4x.2{x^2} + 4x.5x - 6.4x - 3.2{x^2} - 3.5x + 18\\ = 8{x^3} + 20{x^2} - 6{x^2} - 24x - 15x + 18\\ = 8{x^3} + 14{x^2} - 39x + 18\end{array}\)
a: \(=2x^3:\dfrac{-3}{2}x+4x:\dfrac{3}{2}x-5:\dfrac{3}{2}\)
=-4/3x^2+8/3-10/3
=-4/3x^2-2/3
d: \(\dfrac{3x^3-5x+2}{x-3}=\dfrac{3x^3-9x^2+9x^2-27x+22x-66+68}{x-3}\)
\(=3x^2+9x+22+\dfrac{68}{x-3}\)
a) \(\begin{array}{l}(4x - 3)(x + 2) = 4x(x + 2) - 3(x + 2)\\ = 4{x^2} + 8x - 3x - 6\end{array}\)
\( = 4{x^2} + 5x - 6\)
b) \((5x + 2)( - {x^2} + 3x + 1)\)
\( = 5x( - {x^2} + 3x + 1) + 2( - {x^2} + 3x + 1)\)
\( = - 5{x^3} + 15{x^2} + 5x - 2{x^2} + 6x + 2\)
\( = - 5{x^3} + 13{x^2} + 11x + 2\)
c) \((2{x^2} - 7x + 4)( - 3{x^2} + 6x + 5)\)
\( = 2{x^2}( - 3{x^2} + 6x + 5) - 7x( - 3{x^2} + 6x + 5) + 4( - 3{x^2} + 6x + 5)\)
\( = 2{x^2}( - 3{x^2}) + 2{x^2}.6x + 2{x^2}.5 + 7x.3{x^2} - 7x.6x - 7x.5 + 4( - 3{x^2}) + 4.6x + 4.5\)
\(= - 6{x^4} + 33{x^3} - 44{x^2} - 11x + 20\)
a) \((3x - 2)(4x + 5)\)
\(\begin{array}{l} = 3x(4x + 5) - 2(4x + 5)\\ = 3x.4x + 5.3x - 2.4x - 2.5\\ = 12{x^2} + 7x - 10\end{array}\)
b) \(({x^2} - 5x + 4)(6x + 1)\)
\(\begin{array}{l} = {x^2}(6x + 1) - 5x(6x + 1) + 4(6x + 1)\\ = {x^2}.6x + 1.{x^2} - 5x.6x - 5x.1 + 4.6x + 4.1\end{array}\)
\( = 6{x^3} - 29{x^2} + 19x + 4\)
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