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CLEI I
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Propósito
<p>Que el estudiante solucione eficientemente problemas de las matemáticas y de otras ciencias, haciendo uso de las operaciones con números reales, dándole sentido a su uso</p>
Motivación
<p><img src="data:image/png;base64,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" alt=""></p>
Explicación
<p>Los números reales son<strong> el conjunto que incluye los números naturales, enteros, racionales e irracionales</strong>. Se representa con la letra ?.</p><p>La palabra <em>real</em> se usa para distinguir estos números del número imaginario <em>i</em>, que es igual a la raíz cuadrada de -1, o ?-1. Esta expresión se usa para simplificar la interpretación matemática de efectos como los fenómenos eléctricos.</p><h2>Características de los números reales</h2><p>Además de las características particulares de cada conjunto que compone el superconjunto de los números reales, mencionamos las siguientes características.</p><h3>Orden</h3><p>Todos los números reales tienen un orden:</p><p><span class="img"><img alt="negrita 1 negrita mayor que negrita 2 negrita mayor que negrita 3 negrita mayor que negrita 4 negrita mayor que negrita 5 negrita. negrita. negrita." src="data:image/png;base64,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"></span></p><p><span class="img"><img alt="negrita. negrita. negrita. negrita menos negrita 5 negrita menor que negrita menos negrita 4 negrita menor que negrita menos negrita 3 negrita menor que negrita menos negrita 2 negrita menor que negrita menos negrita 1 negrita menor que negrita 0 negrita. negrita. negrita. negrita." src="data:image/png;base64,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"></span></p><p>En el caso de las fracciones y decimales:</p><p><span class="img"><img alt="negrita 0 negrita coma negrita 550 negrita menor que negrita 0 negrita coma negrita 560 negrita menor que negrita 0 negrita coma negrita 565 negrita. negrita. negrita." src="data:image/png;base64,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"></span></p><p><span class="img"><img alt="fracción negrita 3 entre negrita 15 negrita coma fracción negrita 4 entre negrita 17 negrita coma fracción negrita 5 entre negrita 18 negrita coma fracción negrita 6 entre negrita 19 negrita coma fracción negrita 7 entre negrita 20 negrita coma fracción negrita 8 entre negrita 21 negrita coma negrita. negrita. negrita." src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOoAAAAjCAYAAACac5YyAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAY00gKyAAABWBJREFUeNrtXV1kXEEUHhEREaWiIipCVURElIjKQ0TeoiKqVEVEVclDn6pCH6KiD6Uqqk8l8lBVESoiKipERERViVpVFSFiVVWFVStWrLCdI+fayfb+7r0zZ3b3fBzbO3uz890zc+bOmbn3qxDR0C9tXtq+tDxaVtqGtGlpDYIWi9IKiplGIcCoMCptU1pO2om0LSyzzT+mfVQvbUbaLvomj5+7WE7dn7U5eoWQ2whyyHKgnsMji/gE+efUMJ+lAD7vKzVQd6RNSbsqrQ7LGqXdxwvLE/FqknaIHB5Y0BFtQQ/y+SPtNt5BoN0GpK1axPMF8lw0XO8p1juh3D3hcxLLT0QVoVkJ1F0iDnNY/2figLEtUOeRz7jF/adJmQX1GK57H+u9qwRqPR5D+V6lB6fbNOGHtA4CLteUaVO3JYF6pOQ7KWnPpLUQ8DlAPrPKukIWU5ReS/rSNHLcJKj7uhKspbaP31ddoBZwemUSMI37hnU/teDO5pfv/JZ2xTCfvA+fnAUdEdovjXyGCervwnZx888v/L4qAI7ux9EQLu6L4fpnlClKvQWB+glz+A7FPwOY2wOfD0SB+k5aK5a14jGUbxP3n3HkkSKq/6MoLhpdxrI2PIbyNVFluKiM0iZxgvUOWp4rXiLyj5P7NZaUNwjaxT8Hu8jjHlH9OQ//NBO1l3ZcILqwgrBvb84NLUT+WfHoiI0WdMRB5PBTFHcQTMOZcTR5BGq+UgNyB0c/ddGoW5lCbNZ4oMKqM2wP9SidD/69RTSVmnCZ+rYpU1/KLZo15PCYkMNXZerb5jL1TVVqoPoFQ0bYs5Jo42IS7GV2EnBa92mvTqL26UQOxzgbo8JYQJuNVWqgwsLIW3G2UnaKUwNYdX2pJOO1HKiwigp7l3voHzBY5n+ljNimAfkobM8cIh/IW9+Is4dWqPAa22fOgr4yiHf3rDJ4wPGwYDAYDAaDwWAwGAwGg8FgMBgMBkM7CoaM+TCfWuTDYDAYDAaDwWAw7MekZXN95sN8dPFZ8vguavl/gAenn4izNwj8/iBOsh3F0UnxKRjmE0eSUgcfADznC89sw/Ot8E4vSLbMivMv38fh48jKHijXC28QeT3kDq/dgVxNGs9P43EjEZ8oviQP1LAdPO6qWF/I85Lic2qYT1xJyqT5QCfMeJy/nlB7+V3vpMv5mx7nbhDxibO62ycM3+FTOOJ3hgyMcuAoQ5wkyMcLYSQpdfCJI0mpg4/zMrmXPMtEAnwcWdl2PG5Rfr9U2e+OKIrjORpFXXhMwSdOX4vSXlqgK1ABQwnzcUMUScqk+cSVpEyaj5f8iCPPsqqBj/r7paoJy8L93c9RLF82zCduXxsShAgTqCYlMqM6T7ckpR8fCklKPz554S/PktXko3b8/b8l5UdY3uDBJ2OYT9I3IusC1aREZhTnmZCk9ONDIUnpx2db+Muz6NAJalbqXfAYOLyuwzSfqg1UConMKM4zIUnpx4dCkjLoDp/zGVyTzq9aRXH1NK0MDlSBGsSnagPVCzolMqPwMSFJWU5O2Ezonx7M/Y5xsQvy5FllOp4UenHWAL/7XbjL0RwFTMUzhvnUXKC2WBCopiQpw+SEJiUpy2mv8ZBTwbAYEcUFvHW8Xjc4i0k3S8pvhVxMSppP1QYqhURmWOeZkqT040MhSRnknxVMT+rQxpU7WxJKklMKh4WAQdIZIGA7xvm/g7pFuO0ZHXwqLlDDPshgSiIz6oMVuiUpw/IxJUkZxT9e5zwkaqsNUf4DDzr4VNSrbWHJmpLIjOo83ZKUUfiYkKSMwgf2KLexrSA1gW2rG4RtBfnoc8wf8/gZ5hHCmgnUf2AgeggsAt1mAAADHHRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiIHN0eWxlPSJmb250LWZhbWlseTpWZXJkYW5hIj48bWZyYWM+PG1uIG1hdGh2YXJpYW50PSJib2xkIj4zPC9tbj48bW4gbWF0aHZhcmlhbnQ9ImJvbGQiPjE1PC9tbj48L21mcmFjPjxtbyBtYXRodmFyaWFudD0iYm9sZCI+LDwvbW8+PG1mcmFjPjxtbiBtYXRodmFyaWFudD0iYm9sZCI+NDwvbW4+PG1uIG1hdGh2YXJpYW50PSJib2xkIj4xNzwvbW4+PC9tZnJhYz48bW8gbWF0aHZhcmlhbnQ9ImJvbGQiPiw8L21vPjxtZnJhYz48bW4gbWF0aHZhcmlhbnQ9ImJvbGQiPjU8L21uPjxtbiBtYXRodmFyaWFudD0iYm9sZCI+MTg8L21uPjwvbWZyYWM+PG1vIG1hdGh2YXJpYW50PSJib2xkIj4sPC9tbz48bWZyYWM+PG1uIG1hdGh2YXJpYW50PSJib2xkIj42PC9tbj48bW4gbWF0aHZhcmlhbnQ9ImJvbGQiPjE5PC9tbj48L21mcmFjPjxtbyBtYXRodmFyaWFudD0iYm9sZCI+LDwvbW8+PG1mcmFjPjxtbiBtYXRodmFyaWFudD0iYm9sZCI+NzwvbW4+PG1uIG1hdGh2YXJpYW50PSJib2xkIj4yMDwvbW4+PC9tZnJhYz48bW8gbWF0aHZhcmlhbnQ9ImJvbGQiPiw8L21vPjxtZnJhYz48bW4gbWF0aHZhcmlhbnQ9ImJvbGQiPjg8L21uPjxtbiBtYXRodmFyaWFudD0iYm9sZCI+MjE8L21uPjwvbWZyYWM+PG1vIG1hdGh2YXJpYW50PSJib2xkIj4sPC9tbz48bW8gbWF0aHZhcmlhbnQ9ImJvbGQiPi48L21vPjxtbyBtYXRodmFyaWFudD0iYm9sZCI+LjwvbW8+PG1vIG1hdGh2YXJpYW50PSJib2xkIj4uPC9tbz48L21hdGg+6KP2pwAAAABJRU5ErkJggg=="></span></p><h3>Integral</h3><p>La característica de integridad de los números reales es que no hay espacios vacíos en este conjunto de números. Esto significa que cada conjunto que tiene un límite superior, tiene un límite más pequeño. Por ejemplo,</p><h3>Infinitud</h3><p>Los números irracionales y racionales son infinitamente numerosos, es decir, no tienen final, ya sea del lado positivo como del negativo.</p><h3>Expansión decimal</h3><p>Un número real es una cantidad que puede ser expresada como una expansión decimal infinita. Se usan en mediciones de cantidades continuas, como la longitud y el tiempo.</p><p>Cada número real se puede escribir como un decimal. Los números irracionales tienen cifras decimales interminables e irrepetibles, por el ejemplo, el número pi ? es aproximadamente 3,14159265358979...</p>
Ejercicios
<p>Realizar los ejercicios de las páginas 11, 13,17, 19 y 21.</p>
Evidencia
Evaluación
<p>1. Asistencia a clase virtual</p><p>2. Envío de talleres al correo institucional del docente</p>
Bibliografía
<p>vamos a aprender matemáticas 9</p>
Foro
calificable?
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