Funciones polinomiales
- Polinomios (de una o más variables).
- Definición.
- Selección - 2018 - 2: 22
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- Ex. Admisión UNI - 2019 - 1: 17
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- Igualdad de polinomios.
- Grado de un polinomio: grado absoluto y relativo.
- Selección - 2016 - 2: 21
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- Segundo parcial - 2019 - 1: 22
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- PC 3 - 2019 - 2: 23
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- PC 4 - 2019 - 1: 22
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- 2018-1: 255, 256, 258, 260,
- Polinomios especiales: homogéneo, completos, ordenados, idénticos,
idénticamente nulo.
- homogeneo
- PC 3 - 2019 - 2: 24
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- idéntico
- PC 3 - 2019 - 2: 25
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- Propiedades.
- PC 4 básico - 2016 - 1: 26, 27, 28
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- Segundo parcial básico - 2016 - 1: 24
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- PC 3 - 2016 - 2: 22, 23
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- PC 3 - 2017 - 1: 21, 22, 23
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- PC 3 - 2017 - 2: 26
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- PC 4 - 2018 - 1: 24, 25
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- PC 4 - 2018 - 2: 24, 25
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- Selección - 2017 - 1: 23
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- Selección - 2018 - 1: 24
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- 2017-1: 240, 247
- 2018-1: 269
- Operaciones con polinomios: adición, sustracción, multiplicación y división,
- adición, sustracción, multiplicación
- Segundo parcial - 2017 - 2: 19
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- y división,
- Selección - 2016 - 2: 22
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- Segundo parcial - 2017 - 2: 20
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- Segundo parcial - 2017 - 1: 20
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- productos notables.
- PC 4 básico - 2016 - 1: 24, 25
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- Algoritmo de la división.
- Segundo parcial - 2018 - 2: 18
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- PC 4 - 2018 - 2: 23
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- PC 4 - 2019 - 2: 26
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- Método de Horner.
- PC 4 - 2016 - 2: 21
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- PC 4 - 2018 - 2: 22
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- PC 4 - 2019 - 1: 23
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- PC 4 - 2019 - 2: 25
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- 2018-1: 275, 298
- Método de Ruffini.
- Ex. Admisión UNI - 2017 - 1: 20
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- 2018-1: 278
- Teorema del resto.
- Propiedades.
- Ejemplos: 1
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- Segundo parcial básico - 2016 - 1: 27
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- PC 4 - 2016 - 2: 26
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- PC 4 - 2017 - 2: 21, 23
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- PC 4 - 2018 - 1: 22, 26
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- PC 4 - 2018 - 2: 21
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- PC 4 - 2019 - 1: 25
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- PC 4 - 2019 - 2: 23
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- Segundo parcial - 2018 - 1: 20
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- Segundo parcial - 2016 - 2: 26
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- Ex. Admisión UNI - 2016 - 2: 12
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- 2017-1: 261, 278, 279, 280
- 2018-1: 285, 290, 299, 300, 303, 306, 310, 311
- 2019-1: 260, 278
- Divisibilidad.
- Propiedades.
- Segundo parcial básico - 2016 - 1: 25
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- PC 4 - 2016 - 2: 25
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- PC 4 - 2017 - 2: 22
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- PC 4 - 2018 - 1: 21
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- Segundo parcial - 2018 - 1: 19
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- Ex. Admisión UNI - 2018 - 2: 7
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- Teorema del factor.
- Cociente notable.
- Segundo parcial básico - 2016 - 1: 28
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- PC 4 - 2016 - 2: 22
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- PC 4 - 2017 - 1: 24
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- PC 4 - 2017 - 2: 24
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- PC 4 - 2018 - 1: 23
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- PC 4 - 2018 - 2: 26
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- PC 4 - 2019 - 1: 24
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- PC 4 - 2019 - 2: 21
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- Segundo parcial - 2019 - 2: 22
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- 2017-1: 281, 282, 283, 284, 285, 286, 287
- 2018-1: 338
- Factorización.
- Factor común.
- Factorización por identidad.
- Aspa simple.
- Aspa doble y Aspa doble especial.
- Problemas de factorización
- PC 4 - 2017 - 1: 25
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- PC 4 - 2017 - 2: 25, 26
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- PC 4 - 2019 - 1: 26
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- PC 4 - 2019 - 2: 22
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- 2017-1: 301
- MCD y MCM de polinomios.
- Segundo parcial básico - 2016 - 1: 26
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- PC 4 - 2017 - 1: 26
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- PC 4 - 2019 - 2: 24
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- Segundo parcial - 2019 - 2: 21
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- Segundo parcial - 2018 - 1: 23
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- Raíz cuadrada de un polinomio.
- PC 4 - 2016 - 2: 23
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- Radicales dobles.
- Radicación.
- Racionalización de denominadores.
- Función polinomial:
- Definición.
- PC 4 - 2016 - 2: 22
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- Gráfica.
- Ex. Admisión - 2016 - 2: 14
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- Regla de Descartes.
- Localización de
raíces.
- PC 4 - 2017 - 1: 22
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- Segundo parcial - 2018 - 1: 21
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- Raíces de una ecuación polinomial.
- PC 4 - 2017 - 1: 23
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- Segundo parcial - 2018 - 2: 16
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- Segundo parcial - 2017 - 2: 21, 24
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- Segundo parcial - 2017 - 1: 24
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- Segundo parcial - 2019 - 1: 24
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- Teorema de Cardano-Viette.
- Raíces
enteras y racionales de una ecuación polinomial.
- Ex. Admisión UNI - 2017 - 2: 19
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- 171: 240

, 247
, 261
, 278
, 279
, 280
, (cociente notable)281
, 282
, 283
, 284
, 285
, 286
, 287
, (raíz)301
, (racionalización)302
, 303
, 304
, 305
, 306
, 308
, 309
, 310
, 1
, 2
, 3
, 6
- 172: (división)276

, 277
, 280
, 281
, 283
, 285
, 286
, 287
, 288
, 3, 5, 11, 12, 13, 14
- 181: 255

, 256
, 258
, 260
, 269
, (división)275
, 278
, 285
, 290
, 293
, 298
, 299
, 300
, 303
, 306
, 310
, 311
, (cociente notable)338
, 18, 21, 23, 24, 25, 29
- 182: 25, 26
- 191: (división)260

, 278
, 14, 17, 19
- 192: 333, 334, 336, 342, 344
- Problemas: 45
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, 46
, 47
, 48
, 49
, 50
, 51
, 52
, 53*, 54
, 55
, 56 (falta sol), 58
, 59
, 60
, 61
, 62
, 63 (falta sol), 65
, 66
, 67
, 68
, 69
, 70 (falta sol), 71
, 72

- *: falta enunciado
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