Bereken, herleid en rangschik naar dalende macht (ZRM toegestaan)
- \((-7x^3+13x^2-16x)-(-3x^2+13x-2x^3)\)
- \((-8x-5)(5x+2)\)
- \((20x-11)+(-6x-6)\)
- \(x(18x-11y+3)\)
- \(-15x(11x^4+15x^3)\)
- \(-5x^2(10x^2+3x^3+4)\)
- \((11x^3-8x^2+14x)-(-10x^2+17x+19x^3)\)
- \((13x^3-10x^2-3x)-(-5x^2-19x-10x^3)\)
- \(6x^3(5x^7-x^4+2)\)
- \((19x^2-17)-(20x^2-7x)\)
- \(6x^3(-4x^5-2x^4-3)\)
- \((7x+5)(-4x-4)\)
Bereken, herleid en rangschik naar dalende macht (ZRM toegestaan)
Verbetersleutel
- \((-7x^3+13x^2-16x)-(-3x^2+13x-2x^3)\\=-7x^3+13x^2-16x+3x^2-13x+2x^3\\=-5x^3+16x^2-29x\)
- \((-8x-5)(5x+2)\\=-40x^2-16x-25x-10\\=-40x^2-41x-10\)
- \((20x-11)+(-6x-6)\\=20x-11-6x-6\\=14x-17\)
- \(x(18x-11y+3)=18x^2-11xy+3x\)
- \(-15x(11x^4+15x^3)=-165x^5-225x^4\)
- \(-5x^2(10x^2+3x^3+4)=-15x^{5}-50x^{4}-20x^2\)
- \((11x^3-8x^2+14x)-(-10x^2+17x+19x^3)\\=11x^3-8x^2+14x+10x^2-17x-19x^3\\=-8x^3+2x^2-3x\)
- \((13x^3-10x^2-3x)-(-5x^2-19x-10x^3)\\=13x^3-10x^2-3x+5x^2+19x+10x^3\\=23x^3-5x^2+16x\)
- \(6x^3(5x^7-x^4+2)=30x^{10}-6x^{7}+12x^3\)
- \((19x^2-17)-(20x^2-7x)\\=19x^2-17-20x^2+7x\\=-x^2+7x-17\)
- \(6x^3(-4x^5-2x^4-3)=-24x^{8}-12x^{7}-18x^3\)
- \((7x+5)(-4x-4)\\=-28x^2-28x-20x-20\\=-28x^2-48x-20\)