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The document discusses the importance of understanding the decimal number system for math learning. It states that mastering the decimal system provides an important foundation for all math subjects. It also mentions that computers can help students confirm or reject hypotheses in an entertaining way as they work to build their knowledge of the decimal system.
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Ensayo
- 1. Composición y descomposición de números Fundamentación Uno de los contenidos fundamentales durante toda la escolaridad es el sistema decimal de numeración. Su aprendizaje significativo derivará en una mejor comprensión de las operaciones matemáticas, constituyendo una importante base para todos los contenidos del área. La computadora es una forma entretenida y a la vez útil, tanto para los alumnos que aún no lograron construir el conocimiento como para que aquellos que ya están en el proceso logren confirmar o contradecir sus hipótesis. Ejemplo «Adición» redirige aquí. Para la reacción química homónima, véase Reacción de adición. 0100090000032732010000006999000000001610000026060f002220574d46430100000000000100fe6a00000 0000a000000002000007001010070210100010000006c000000000000000000000077000000d900000000000 00000000000070b0000f413000020454d4600000100702101000f000000010000000000000000000000000000 00500500000003000040010000b400000000000000000000000000000000e2040020bf0200460000002c0000 0020000000454d462b014001001c000000100000000210c0db01000000600000006000000046000000ec4400 00e0440000454d462b224004000c000000000000001e4009000c00000000000000244001000c000000000000 003040020010000000040000000000803f214007000c0000000000000008400005384400002c4400000210c0d b01000000000000000000000000000000000000000100000089504e470d0a1a0a0000000d494844520000007 8000000da08060000006db0863700000006624b474400ff00ff00ffa0bda7930000000774494d4507db0405030c 0da6319d560000200049444154789cec9d77781dd5b5f67f7b66ce9c7e546dcbbd378c29a1f71620841a200548 834b0a90460881b41b927c69a4dd2437f5264080404209a683c1e00ad818178c29ee55bd9e3e6defef8f916449 968e8a652c81dfe7f1f3c8e7ccccd97bd62e6baff22ec1c0604cfc50f18b66542bc9d7bbc24a7b79abd15376c6b3d cbc5ae124ddbb80b5037cf6410c228c01def7d1e917978c098f084ce9f8a1f4148d6fe64edcf264f367935bad94ae cb1bd3b5dec383d0ce831820062ae0c3c2230325a8ce1f6abaa07c6e84f2b991e2f42ebb78dddf6bef57bab32e5 3e59c09b4ec6b630fa2ffd006785f090ab7d005b1712627fcf7b8c0f8338a3e102ad6b71066fc007feb20f6010315 705dcb362bddeb5502a65f5acaac4f8e280d86f41540d1007f6f067031f061203cc067bc2fa10ff03e85e0825147c 54a3b7ef8d69db58c2b8123671b0814695b00503429889b53d174957d849757ffece36f08e07201771787c5797 3c799539a32f29b2551fdf8acad5e047a1f600731600157594dde4d532f284920f67c181b67f2c28fab08cf8c70d2 2cc18888a22aa3211594cd0e8b9d2f2447da296f19b0a397e78f0905c4533347072ebaf5c3f169171f199e5add2 2e78c4a68819d4dde4b96a31e00e400dbfebec24005ec9931edc4f838f3906885d9fe6120aa13ad3079f9d7d504 8e2ae2d031501a56ec4a69a009e2e3cc50edcacc18cf51f7f6f46003ce8c84c482cf9f1a9dfe910f8447840222201 5fc737996cf9e10fbe5a36b72004b006b806d7f5f61a002c6c9cacdb97aef13e3cf48043b7e1e1b6362b578bcf140 23e5c7c7993e02721eb45882c8c8005b9f6a8aba79f557c0deab313ad7844c71ef373f142f9a5161b4eb079b6a5 d6261ad69e6a4f8c54fbc962a03c6016f0eb4edef270c58c04095a6f189a269a18a7079a0d317e58746d8b538c9 1 Contacto facebook: kingo luis gonzalez santiago twitter felipe y ara
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- 18. 3 + 2 = 5 manzanas.1 La suma o adición es la operación básica por su naturalidad,que se representa con el signo (+), que se combina con facilidad matemática de composición que consiste en combinar o añadir dos números o más para obtener una cantidad final o total. La suma también ilustra el proceso de juntar dos colecciones de objetos con el fin de obtener una sola colección. Por otro lado, la acción repetitiva de sumar uno es la forma más básica de contar. En términos más formales, la suma es una operación aritmética definida sobre conjuntos de números (naturales, enteros, racionales, reales y complejos), y también sobre estructuras asociadas a ellos, como espacios vectoriales con vectores cuyas componentes sean estos números o funciones que tengan su imagen en ellos. En el álgebra moderna se utiliza el nombre suma y su símbolo "+" para representar la operación formal de un anillo que dota al anillo de estructura de grupo abeliano, o la operación de un módulo que dota al módulo de estructura de grupo abeliano. También se utiliza a veces en teoría de grupos para representar la operación que dota a un conjunto de estructura de grupo. En estos casos se trata de una denominación puramente simbólica, sin que necesariamente coincida esta operación con la suma habitual en números, funciones, vectores, etc. Para saber cómo multiplicar, véase Algoritmo de multiplicación. 01000900000353b90100000001e3000000001610000026060f002220574d4643010000000000010050cd0000 00000d000000002000007476010074960100010000006c0000000000000000000000db000000af0000000000 000000000000371400001c10000020454d4600000100749601000f0000000100000000000000000000000000 0000500500000003000040010000b400000000000000000000000000000000e2040020bf0200460000002c00 000020000000454d462b014001001c000000100000000210c0db010000006000000060000000460000003052 000024520000454d462b224004000c000000000000001e4009000c00000000000000244001000c0000000000 00003040020010000000040000000000803f214007000c00000000000000084000057c510000705100000210c 0db01000000000000000000000000000000000000000100000089504e470d0a1a0a0000000d4948445200000 0dc000000b00806000000646c00a000000006624b474400ff00ff00ffa0bda7930000000774494d4507d90c010d 1405d2b5ddaa0000200049444154789cec9d77989c5775ff3ff76dd3ebeeaa59b26cdc2dcbb28de9c5c1b424a68 41e4a68210901934080100209c5841208908496002121a1991a20b4189b668341b6552c635bb69164c9eabb3 b7dde7a7f7fdcf79d9d1dcdccceeeceee4af9cdf779de67e6ede7bce79e5bce3de71e1861841146186184114618 61841146186184114618618411461861fe280062a589582456036b017da5091902d601b1952662c84801e64a 13b1d2d081970225e0f4952565c1f813e0a7c037809f0193c0a781f52b49d4027006f04fc04781b7035f016e039e bf72240d0d02b80e78c14a13b21288037f0f7c01f839b01f909c9a0af70154e134da8e3d1298068e019b5780a68 5603df05520df71fc7d28d95cb3ec140d177f82e2e3ff4b85338047006785fbdfe6d454b887025fea71eeaf513cdd c6a9d155be06b0510ad68e8b517cd8406eb9891a12d603fb582285d386fdc02580876ad9ee5d69421689e7030f 065ed3e5dc7f84bf9700972e1b450b4712b08047771c3f12fe5aa871dda9886b807f59aa879f0a0af77f0563a856 fa2d5dce1d001ae1ff73968da285e39dc01f032fec38fea0f0778a53b3827c31f03fa871f59260a470cb877f451949 ded5e55c1235568519c53b9951023e09ece938fe8cf0f73d80b39c040d016b8047a18c3f23b4e1541dc3f5c3e35 03c5550531ea722ae00aac0073935c6a19df8146aaa06e04f59a2319c31f725232c035e19fefe1daa3b76aa6015 f056e03ce031c09b807f5e518a1686e7003f020eaf301d2725feafb5708f0202e0bf39b5275a3700bf046e0636ae 302df3c138f06f1dc796ac853b15f17f49e1f2c03dc00f5096bd531d17a164738053675ae0639ce874b0640a3732