- x = 8·240963558144858526963.
- x³ + 2x² + 3x - 10000 = 0
- x = 20·852905526009.
- x⁵ - 4x - 2000 = 0
- x = 4,581400362.
- 10x³ - 33x² - 11x - 100 = 0
- x = 4·146797808584278785.
- x⁴ + x³ + x² + x = 127694
- x = 18·64482373095.
- 10x³ + 11x² + 12x = 100000
- x = 21·1655995554508805.
- x³ + x = 13
- x = 2,209753301208849.
- x³ + x² - 4x - 1600 = 0
- x = 11,482837157.
- x³ - 2x = 5
- x = 2,094551481542326591482386540579302963857306105628239.
- x⁴ - 80x³ + 24x² - 6x - 80379639 = 0
- x = 123.60
- x³ - 242x² - 6315x + 2577096 = 0
- x = 123.61
- 2x⁴ - 3x³ + 6x - 8 = 0
- x = 1·414213562373095048803.62
- x⁴ - 19x³ + 132x² - 302x + 200 = 0
- x = 1,02804, o 4, o 6,57653, o 7,3954363.
- 7x⁴ - 11x³ + 6x² + 5x = 215
- x = 2·70648049385791.64
- 7x⁵ + 6x⁴ + 5x³ + 4x² + 3x = 11
- x = ·770768819622658522379296505.65
- 4x⁶ + 7x⁵ + 9x⁴ + 6x³ + 5x² + 3x = 792
- x = 2·052042176879605365214043401281201973460275599545541724214.66
- 2187x⁴ - 2430x³ + 945x² - 150x + 8 = 0
- x = ·1111...., o ·2222...., o ·3333...., o ·4444....
Table of Contents
APÉNDICE XI. SOBRE EL MÉTODO DE HORNER PARA RESOLVER ECUACIONES.
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