1. Lea y realice lo que se solicita en cada pregunta.[br]2. Seleccione la respuesta correcta, solo existe una respuesta para cada pregunta.[br]3. La evaluación diagnóstica no tiene ninguna calificación cuantitativa.[br][br][b]ÍTEM SIMPLE[/b][br]Determine la respuesta correcta, solo se seleccionará una opción.
[b]1.- [/b][b]La recta que atraviesa a una curva en un solo punto se conoce como.[/b]
[b]2.- [/b][b][b]La ecuación de la recta que se aplica directamente cuando se tiene un punto y una pendiente es:[/b][/b]
[b]3.- [/b][b][b]La ecuación de la recta que se aplica directamente cuando se tiene una ordenada al origen y una pendiente es:[/b][/b]
[b]ÍTEM DE RELACIÓN DE COLUMNAS [/b][br][b]4.- Relacione las principales características de la recta con sus fórmulas[br][br][/b][img]data:image/png;base64,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[/img]
[b]5.- El límite en a de una constante es.[/b]
[b]6.- El límite en a de una constante por una función es:[/b]
[b]7.- El límite cuando x tiende a 2 de la función [img]data:image/png;base64,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[/img] es: [/b]
[b]8.- El límite cuando x tiende a 0 de la función [img]data:image/png;base64,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[/img] es:[/b]
[b]9.- El límite cuando x tiende a 3 de la función [img]data:image/png;base64,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[/img] es:[/b]
[b]ÍTEM DE RELACIÓN DE COLUMNAS [/b][br][b]10.- [/b][b]Relacione las propiedades de los límites con su respectivo ejemplo.[/b][br][img]data:image/png;base64,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[/img]