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Respuestas R19 85. a) o b) 87. a) Las respuestas variarán. b) Las respuestas variarán. 89. a) b) 91. a) b) 92. 1 93. 94. L17.3 libras del de $5.20; L12.7 libras del de $6.30 95. 96. Cómo usar su calculadora graficadora, 5.8 1. 2. 3. Conjunto de ejercicios 5.8 1. El grado de una función polinomial es el mismo que el grado del término principal. 3. 5. a) La propiedad del factor cero sólo se cumple cuando un lado de la ecuación es 0. b) y 7. a) Las respuestas variarán. b) 9. a) Catetos b) Hipotenusa 11. �8 y �2; en las intersecciones con el eje x se tiene que y � 0. 13. Sí, si la gráfica no cruza al eje x 15. Sí, si la gráfica cruza al eje x dos veces. 17. 19. 0, 1 21. 23. 25. 27. 0, 3 29. 31. 0, 6 33. 0, 9 35. 37. 39. 41. 43. 45. 47. 49. 51. 53. 55. 57. 59. 61. 63. 65. 67. 69. 71. 73. 75. (4, 0), (6, 0) 77. 79. 81. 83. 85. 87. d) 89. b) 91. 93. 95. 97. Ancho � 2 pies, largo � 5 pies 99. Base � 10 pies, altura � 16 pies 101. 2 pies 103. 3 pies 105. 2 segundos 107. Tim: 5 millas; Bob: 12 millas 109. 13 pies 111. 50 bicicletas 113. 13 pulgadas por 13 pulgadas 115. a) V � a3 � ab2 b) V � a(a � b)(a � b) c) 3 pulgadas 117. a) b) c) Un número infinito; cualquier función de la forma d) Un número infinito; cualquier ecuación de la forma 119. a) Las respuestas variarán. Ejemplos son: b) Ninguna (sin intercepciones con el eje x), una (una intercepción con el eje x) o dos (dos intercepciones con el eje x) 121. 73.721949 mph 123. 128. 129. 130. 131. 132. Ejercicios de repaso del capítulo 5 1. a) Binomio, b) c) 2 2. a) Trinomio, b) c) 3 3. No es un polinomio 4. a) Polinomio, b) c) 4 5. 6. 7. 8. 9. 10. 11. 12. 13. 21 14. 15. 16. 17. a) $780.46 mil millones b) Sí 18. a) $773.13 mil millones b) Sí 19. 20. 21. 22. 23. 24. 25. 26. 27. 28. 29. 30. 31. 32. 33. 34. 35. 36. 37. 38. 39. a) b) 0 40. a) b) 12 41. a) b) 9 42. a) b) 77 43. 44. 45. 46. 47. 48. 49. 50. 51. 52. 53. 54. 55. 56. 57. 10 58. 59. 60. 0; es un factor 61. 62. 63. 64. 65. 66. 67. 68. 69. 70. 71. 72. 73. 74. 75. 76. 77. 78. 79. 80. 81. 82. 83. 84. 85. 86. 87. 88. 89. 90. 91. 92. 93. 94. 95. 96. 97. 98. 99. 100. 101. 102. 103. 104. 105. 106. 107. 108. 109. 110. 111. 112. 113. 114. 115. 116. 117. 118. 119. 120. 121. 122. 5x2 y1x + 2224y1x + 221x2 - 2x + 423y1y2 + 521y2 - 523xy41x - 221x + 625x1x - 421x - 22 y41x + 321x - 524a1a + c21a - c212x - y214x2 + 2xy + y221a + 2b21a - 2b21x + 321x - 32 1a + 521a2 + 7a + 1321x - 121x2 + 4x + 721x - 521x2 - x + 721y - 4z21y2 + 4yz + 16z22 12a + 3b214a2 - 6ab + 9b2215x - 12125x2 + 5x + 121y + 4z21y2 - 4yz + 16z22 1x - 321x2 + 3x + 9216b - 5c2214x + y221a + 3b + 6c21a + 3b - 6c2 1x + 4 + y21x + 4 - y21m2 - 10221p2 + 92213y + 5213y - 721x - 221x + 6214y - 322 12a + 1221x2 + 421x + 221x - 221x2 + 921x + 321x - 321x + 1121x - 1121x + 621x - 62 1x + 1021x + 221x + 1021x + 12x1x - 921x + 921x + 721x2 - 721x2 + 921x2 + 321x2 + 72 12p - 5q213p - 2q21x - 18y21x + 3y2y3112y + 121y + 52a314a - 521a - 12x214x - 5212x + 52 x12x + 121x + 62-1x - 1221x - 12-1x - 1521x + 321x - 821x - 221x - 721x + 42 1x - 221x + 521x + 621x + 3214x + 5215x - 22117x + 3219x - 7217x + 9212x - 12 15x + 22113x - 7213x - 72116x - 21212x - 521x + 9213a + 2b214a + 5b215x - y21x + 6y2 6xy2 z214y2 z + 2xy - 5x2 z22a2 b315a - 7b323x415x + 2 - 4xy3241x2 + 2x + 82- 53 9 o -5.8 -2362x2 + 2x + 6x4 + 2x3 + 4x2 + 8x + 16 + 14 x - 2 2y4 - 2y3 - 8y2 + 8y - 7 + 5 y + 1 3x2 + 7x + 21 + 73 x - 3 2x2 + 3x - 4 + 3 2x + 3 x + 4 - 10 x - 3 2a3 + a2 - 3a - 4x3 - 2x2 + 3x + 7 4x - 3 x2 4y + x + 3y 2 7 4 a2 - 4a + 89p - 5q - 3 1 4 t51 5 x6 y2x4 - 4 x3 - x2 - 5x + 62x3 - 4x2 - 6x + 12x2 - 2x - 3x2 + xy + 4y + xz x2 + 8x + 104x4 + 12x3 + 6x2 + 16x - 66x3 - x2 - 24x + 184p2 - 4pq + q2 - 20p + 10q + 25 x2 + 6xy + 9y2 + 4x + 12y + 481a4 - 4b416x2 y2 - 364a2 - 25b449x2 - 25y2 16x2 - 24xy + 9y24a2 + 36ab + 81b26p2 q2 + 11pqr - 7r210x2 y + 8xy2 - 5x - 4ya2 - 22ab + 121b2 x2 + 16xy + 64y250a2 - 5a - 36x2 + 17x - 45-3x4 y2 - 3x2 y6 + 12xy76x3 - 14x2 + 10x 2x2 + 24x + 233x2 + 27-76 -10a2 b + ab5x2 + 7x + 3-3ab + b2 - 2a3x2 y + 3xy - 9y26x3 - 9x + 133a - 8b + 7 5x2 + 11x - 4x2 - 3x + 142x4 - 10x2 y + 6xy3 - 3, 4x3 + 5x - 7,3x2 + 9, 1x + 321x - 22-8412, -12 5 12 23 12 x4 16y6;2, ;3L y x 5 �5 5�5 Dos y x 5 �5 5�5 Una y x 5 �5 5�5 Ninguna a1x2 + 7x + 102 = 0, a Z 0 f1x2 = a1x2 + 7x + 102, a Z 0x2 + 7x + 10 = 0f1x2 = x2 + 7x + 10 y = 6x2 - 7x - 10y = x2 - 2x - 8y = x2 - 6x + 5 x = 9x = 5x = 110, 02, a4 3 , 0b , a5 2 , 0b1-8, 026, -5 3 5 , 5 2 -2, - 1 3 0, -3, -5 5 2 , 4 3 -1, -4-3, -11-11, 90, -3, 3- 3 2 , 3 2 5, -50, - 1 2 , 4 3 0, -4, 30, 6, -3-4, 6 3 2 , -2- 1 2 , 5-4-4, 3-1, -50, -5 2 3 , 1 7 0, -4, 9-1, 70, -3 4 3 , - 5 4 -5-2ax2 + bx + c = 0 y = x2 + 4xy = x2 - x - 6y = x2 - 6x + 5 1x + 3212x2 - 52 5x3 - x2 + 16x + 16{z ƒz 6 -6 o z 7 0} x-3>215x - 321x + 12x-3>215x2 + 2x - 32x-51x - 321x + 12x-51x2 - 2x - 32 21a + b21a - b22a1a - b2 + 2b1a - b2a1a - b2 + a1a - b2 + b1a - b2 + b1a - b2 R20 Respuestas 123. 124. 125. 126. 127. 128. 129. 130. 131. 132. 133. 134. 135. 136. 137. 138. 139. 140. 141. 142. 143. 144. 145. 0, 2 146. 147. 148. 149. 7, 1 150. 0, 2, 4 151. 152. 153. 154. 155. 156. 157. 158. 159. Ancho � 9 pies, longitud � 12 pies 160. Altura � 4 pies, base � 13 pies 161. 3 pulgadas, 7 pulgadas 162. 9 segundos 163. 9 Examen de práctica del capítulo 5 1. a) Trinomio b) c) 4 d) [5.1] 2. [5.1] 3. [5.2] 4. [5.2] 5. [5.2] 6. [5.3] 7. [5.3] 8. [5.3] 9. [5.3] 10. [5.4] 11. [5.5] 12. [5.4] 13. [5.5] 14. [5.5] 15. [5.5] 16. [5.6] 17. a) b) [5.2] 18. [5.5] 19. [5.5] 20. [5.8] 21. [5.8] 22. [5.8] 23. [5.8] 24. Altura � 4 metros, base � 11 metros[5.8] 25. 7 segundos [5.8] Examen de repaso acumulativo 1. [1.2] 2. [1.2] 3. [1.3] 4. [1.4] 5. [1.5] 6. 5 [2.1] 7. [2.2] 8. 13 metros por 13 metros [2.3] 9. 620 páginas [2.3] 10. [2.5] 11. No [3.1] 12. [3.3] 13. [3.4] 14. [3.6] 15. [3.7] 16. (10, 4) [4.1] 17. (4, 1, 2) [4.2] 18. 18 [4.5] 19. [5.3] 20. [5.6] Capítulo 6 Conjunto de ejercicios 6.1 1. a) Una expresión racional es una expresión de la forma p y q polinomios y q Z 0 b) Las respuestas variarán. 3. a) Una función racional es una función de la forma p y q polinomios, q Z 0 b) Las respuestas variarán. 5. a) El dominio de una función racional es el conjunto de valores que pueden reemplazar a la variable. b) 7. a) Factorice �1 del numerador o del denominador y reduzca. b) 9. a) Invierta la segunda fracción, factorice todas las expresiones, simplifique y luego multiplique los numeradores y multiplique los denominadores. b) 11. 4 13. 15. Ninguno 17. 19. 21. 23. 25. 27. 29. 31. 33. x 35. 37. 39. 41. 43. 45. 47. 49. 51. 53. 1 55. 57. 59. 61. 63. 65. 67. 69. 71. 73. 1 75. 77. 79. Una respuesta posible es el denominador es cero en x � 2 y x � �3 81. El numerador nunca es 0. 83. a) 4, hace que el numerador sea 0 b) 6 y �6, cada uno, hacen que el denominador sea 0 85. Una respuesta posible es el numerador es 0 en x � 2, el denominador es 0 en x � 3 y x � �1 87. x � 5; el numerador debe ser x � 5 89. y2 � 4y � 5, los factores deben ser (y � 5)(y � 1) 91. x2 � x � 2; los factores deben ser (x � 1)(x � 2) 93. 2x2 � x � 6; los factores deben ser (x � 2)(2x � 3). 95. 97. 99. 101. 103. 105. xy1 x41x - p2n x - 1 x + 3 1x + 2213x + 12 12x - 321x + 1221a + b23a + b 2 f1x2 = x - 2 1x - 321x + 12 ; 1 1x - 221x + 32 ; r + 5s 2r + 5s p - q p + q 1a - b21a + b2 a2 + ab + b2 x3 x + 2 x - y x + y 1x + 221x - 22 1x2 + 2x + 421x2 + 42 x - 4 4x + 1 1a + 122 91a + b22 7 x - 4 r3 r - 8 x + 5 4 12x3 y2 xy2 15 x - 4 x2 - 3x + 9 a + 7 a + 5 2x - 5 2 4x2 + 10xy + 25y2a - 5 a + 3 -1p + 42-1 x - 4y 3 1 - y{a ƒa Z -6 y a Z 6}{x ƒx es un número real}ea ` a Z 1 2 y a Z -2 f{x ƒx Z -3 y x Z 2}{p ƒp Z 2} 9, -95, 5 2 1 r + 6 -1 {x ƒx Z -5 y x Z 5} f1x2 = p q , p q , 14x - 3y2116x2 + 12xy + 9y22 2x2 + 12x + 63 + 393 x - 6 5�5 x y 3 �7 -180- 2 9 6x - 3y = 2 34 … x 6 84e= k - 2d 2 8r6 s15 -34- 3 32�5 A ´ B = {2, 3, 4, 5, 6, 8} y = x2 - 9x + 14a1 4 , 0b , a - 3 2 , 0b0, -5, 2 3 7 , -4 1x + 1121x + 4241x + y21x - y2-63x2 - 19x + 20q613p - 2219p2 + 6p + 42 1x + 721x + 324x1x - 5212b2 + 921b2 - 221a + 2b212a + 3b2x1x - 321x + 12 2xy16x2 + 5xy3 - 7y22-853x3 + 3x2 + 15x + 15 + 76 x - 5 x - 5 + 24 2x + 3 4x4 - 5y + 7 x24x3 + 8x2 y - 9xy2 - 6y310a2 - 13ab - 3b2 -8x8 y3 + 24x6 y4 - 12x4 y2 4x2 y - 14y2 + 4x + 6y-6-6x4 - 4x2 + 3x y = 12x2 + 32x + 5y = x2 - 2x - 24 a6 5 , 0b , a5 4 , 0b1-3, 02, 16, 023 4 , - 2 5 4 3 , - 1 4 2, -34, -4 5, -6-4, -30, - 4 3 - 5 2 , - 10 3 2, - 1 4 1a + b2212a + b21a + 3b2 2b1a + b21a + 2b21a - 2b21y + 1021y + 521x + 921x + 22ax - 2 3 y2b ax2 + 2 3 xy2 + 4 9 y4b 3x2 y51x + 3212x - 32213a + 5214a + 3214y + x + 2214y - x - 2213x2 - 222 12pq - 3213pq + 2213a - b213x + 7y21x + 1221x - 2212x2 - 1212x2 + 3214x + 1214x + 52 1x + 421x - 121x + 6251x + 2y21x2 - 2xy + 4y221x + 5 + z21x + 5 - z23x12x + 121x - 42 Respuestas R21 107. a) b) �10 �10 10 10 {x ƒx Z 2} d) No; el numerador nunca puede ser 0. 113. 114. 115. 116. 0.1 117. 118. Conjunto de ejercicios 6.2 1. a), b) Las respuestas variarán. c) 3. a) No todo el numerador se restó. b) 5. 7. 9. 11. 13. 15. 17. 19. 21. 23. 25. 27. 29. 31. 33. 35. 37. 39. 41. 43. 45. 47. 49. 51. 53. 55. 57. 59. 61. 0 63. 65. 67. 69. 71. 0 73. 75. No 77. Sí, si multiplica cualquier fracción por obtiene la otra fracción. 79. a) b) c) d) 81. 83. 85. 87. 89. 91. 93. a) 4 b) 95. 97. 99. 101. 103. a) b) 79.2 105. 107. No 109. a) b) c) d) 111. 112. a) 6 minutos b) 960 cajas 113. 114. 115. 116. 117. Conjunto de ejercicios 6.3 1. Una que tiene una expresión fraccionaría en su numerador o en su denominador o en ambos. 3. 5. 7. 9. 11. 13. 15. 17. 19. 21. 23. 25. 27. 29. 31. 33. 35. 37. 39. 41. 43. 45. 47. 49. 51. 53. 55. 57. a) b) 59. 61. a 63. 65. 67. 69. 71. 72. 73. 74. 75. Ninguna Conjunto de ejercicios 6.4 1. Un número obtenido cuando se resuelve una ecuación que no es una solución verdadera. 3. a) Multiplique ambos lados por 12 para eliminar a las fracciones. b) �24 c) Escriba cada término con el MCD, de 12, de modo que pueda e3, 5 3 fa -23, - 34 5 b13 48 5 12 4a2 + 1 4a12a2 + 12 -2a - h a21a + h22 -1 1a + 121a + h + 12 -1 a1a + h2RT = R1 R2 R3 R2 R3 + R1 R3 + R1 R2 1 5 2 9 x2 + 3x - 4 x + 1 x2 + 9x + 14 x + 1 2y - 8xy + 5y2 3y2 - 4x 15y - x 3xy 1a + b22 ab 9a2 + b b1b + 12 b2 - a3 b a3 + ab b11 + a2 a11 - b2 ab b + a 2 + a2 b a2 a1a + 32 1a - 221a + 12 x2 + 5x - 6 x1x - 22 x 51x - 32 a2 + 1 2a x - 1 x + 1 -a + 1 1a + 1212a + 12 31x + 22 x5-1 x - y y - a b 5 3a2 xy + 5 y + x x1y - 12 8 + x y - x 3xy 3z4 4xy4 12x3 y6 75a b5 1 3 , 73x - 7 + 27 2x + 3 -11- 2 3 {x ƒ -2 6 x 6 8} -h 1a + 121a + h + 12 xn + xn - 1 + xn - 2 + Á + 1 xn x4 + x3 + x2 + x + 1 x4 x2 + x + 1 x2 x + 1 x a - b + 1 1a - b22 ax + bn - bx n -x2 + 4x + 5 1 1a - 521a + 32 3x + 10 x - 2 7x2 - 6x + 6; 5x2 - 17x22 = -2x2, -1-6x2 = 6x, -6 - 162 = -12 a2 - b2 a2 ad bd + bc bd = ad + bc bd 2x x4 + x3 - 10x2 - 4x + 24 x2 + 5x + 4 1x + 221x - 221x + 32R: {y ƒy Z 1}D: {x ƒx Z 2}, 3x2 + 19x + 7 1x + 221x + 32 2x2 + 8x - 3 1x + 121x + 22{x ƒx Z 3 y x Z -4} 2x2 + 3x + 8 1x - 321x + 42{x ƒx Z -4}{x ƒx Z 3} -1 -1 1 2x + 3y 12m2 + 7mn 12m + 3n213m + 2n212m + n2 x2 - 18x - 30 15x + 621x - 22 18r2 + 11r - 25 14r - 5212r + 32 15x2 - 70x + 30 13x - 221x - 42 16 r - 4 2x2 - 4xy + 4y2 1x - 2y221x + 2y2 3a - 1 4a + 1 4x2 + 11x - 39 1x + 521x - 22 2x + 3 1x - 821x - 12 2x2 + 4x + 4 1x - 121x + 421x - 22 6a + 7 1a + 222 5x2 + 3x - 12 1x - 421x + 12 2a a - b 2b2 - a2 b1a - b2 15y2 + 8x2 40x4 y3 5x - 3 12x2 26 3r 1x - 3212x - 1212x + 32 1a - 821a + 321a + 82x41x - 223z - 61x + 321x + 926a4 b540x4 y66a3x + 5 x + 3 x - 5 x - 3 x - 1 7x - 11 x - 8 x + 7 x + 3 7x - 2 x - 5 3x + 5 x + 2 x2 - 4x - x2 - x + 2 1x + 321x - 22 18x + 11218x - 1121x - 22 13x + y + 2213x + y - 22 12, -12-28, 32a - q , 3 2 b y = x + 2 c) Decreciente d) Creciente 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<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> >> >> setdistillerparams << /HWResolution [2400 2400] /PageSize [612.000 792.000] >> setpagedevice
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