959 resultados para first grade


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Dissertação (mestrado)—Universidade de Brasília, Faculdade de Educação, Programa de Pós-Graduação em Educação, 2016.

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Mestrado em Psicologia da Educação na especialidade Necessidades Educativas Especiais, Faculdade de Ciências Humanas e Sociais, Escola Superior de Educação, Univ. do Algarve, 2002

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Las destrezas numéricas que poseen los niños en el kindergarten (primer año de básica en Ecuador) predicen altamente su desempeño escolar posterior, lo cual sugiere que evaluar estas destrezas a temprana edad es fundamental con miras a implementar programas de refuerzo que los ayude a mejorar su rendimiento académico a lo largo de la escolaridad. El objetivo del presente estudio fue examinar las destrezas numéricas de los niños de primer año de básica por medio del Test de Evaluación Matemática Temprana. Los participantes fueron 100 niños de primer año de básica de cuatro escuelas particulares de Cuenca. Los resultados indicaron que los niños presentan un nivel bueno de desempeño numérico y que el dominio de habilidades para establecer relaciones lógicas es superior al dominio de habilidades para contar. No se observaron diferencias de género en este desempeño. Adicionalmente, se encontró que existen diferencias significativas entre escuelas en el desarrollo de las destrezas numéricas de sus estudiantes. Las implicaciones teóricas y prácticas de este estudio son discutidas.

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El presente trabajo tiene como objetivo dar a conocer Objetos de Aprendizaje, como un recurso tecnológico, que sirva de soporte a la educación y que contribuya en la enseñanza de las Inecuaciones de primer grado. Para realizar este proyecto se han planteado cinco capítulos de desarrollo: En el capítulo uno se realiza una investigación bibliográfica donde se describe la Educación, orientándola hacia el constructivismo, que centra al estudiante como constructor de su conocimiento y la importancia de usar material didáctico apto para desarrollar sus habilidades. En el capítulo dos se desarrolla el tema de Inecuaciones de primer grado, dividiéndolo en cuatro subtemas: Inecuaciones de primer grado con una y dos incógnitas, intervalos de solución y sistemas de inecuaciones. En el capítulo tres se presenta un análisis a los recursos educativos de libre acceso en diferentes sitios web, dónde se evidencia el desarrollo de plataformas que buscan consolidar los aprendizajes. En el capítulo cuatro se desarrolla el diseño de los cuatro Objetos de Aprendizaje; a partir de su metodología para la estructuración; además se usará guías para su organización. Y finalmente en el capítulo cinco se aprecia el interés que producen los Objetos de Aprendizaje, en los estudiantes de Noveno de EGB. Permitiendo observar que este recurso fortalece el aprendizaje de forma divertida e interactiva; dando apertura al uso de instrumentos multimedia como material de autoformación.

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El presente trabajo de titulación denominado Texto Guía para Docentes enfocado en el bloque de Matemáticas Discretas del Primero B.G.U, ha sido desarrollado con la finalidad de presentar un aporte significativoy de ayuda al docente de Matemáticas de Primero de Bachillerato, anhelando un mejor desenvolvimiento dentro del aula de clase. Este documento está elaborado en base a la legislación educativa ecuatoriana vigente y de los documentos oficiales del Ministerio de Educación, el tema propuesto corresponde al tercer bloque curricular del primer año de Bachillerato General Unificado en la asignatura de Matemáticas. Nuestro trabajo de titulación se compone de tres capítulos. En el capítulo uno, se presenta una síntesis de temas como la evolución de la educación ecuatoriana, los modelos pedagógicos, los métodos de enseñanza, didáctica de la matemática y programación lineal, considerados como base para el desarrollo de la propuesta. En el capítulo dos, se detalla la investigación estadística realizada mediante una encuesta aplicada a docentes de Matemáticas de Primer año de Bachillerato, pertenecientes a la Coordinación Zonal 6 de Educación, Distrito Norte. Los resultados encontrados cimentaron la propuesta de la implementación del texto guía para el aprendizaje de Matemáticas Discretas. En el capítulo tres se elabora la propuesta del texto guía, estructurado en seis guías didácticas, cada una corresponde al desarrollo de una destreza con criterio de desempeñopara el tema planteado. Al final de este capítulo, se detallan conclusiones y recomendaciones dirigidas para el docente de matemáticas.

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Exploring the relationship between early oral reading fluency ability and reading comprehension achievement among an ethnically and racially diverse sample of young learners from low-income families, attending elementary school within a large public school district in southeast Florida is the purpose of this longitudinal study. Although many studies have been conducted to address the relationship between oral reading fluency ability and reading comprehension achievement, most of the existing research failed either to disaggregate the data by demographic subgroups or secure a large enough sample of students to adequately represent the diverse subgroups. The research questions that guided this study were: (a) To what extent does early oral reading fluency ability measured in first, second, or third grade correlate with reading comprehension achievement in third grade? (b) To what extent does the relationship of early oral reading fluency ability and reading comprehension achievement vary by demographic subgroup membership (i.e., gender, race/ethnicity, socioeconomic status) among a diverse sample of students? A predictive research design using archived secondary data was employed in this nonexperimental quantitative methods study of 1,663 third grade students who attended a cohort of 25 Reading First funded schools. The data analyzed derived from the Dynamic Indicators of Basic Early Literacy Skills Oral Reading Fluency (DIBELS ORF) measure administered in first, second, and third grades and the Florida Comprehensive Assessment Test of the Sunshine State Standards (FCAT-SSS) Reading administered in third grade. Linear regression analyses between each of the oral reading fluency and reading comprehension measures produced significant positive correlations. Hierarchical regression analyses supported the predictive potential of all three oral reading fluency ability measures toward reading comprehension achievement, with the first grade oral reading fluency ability measure explaining the most significant variance in third grade reading comprehension achievement. Male students produced significant overall differences in variance when compared to female students as did the Other student subgroup (i.e., Asian, Multiracial, and Native American) when compared to Black, White, and Hispanic students. No significant differences in variance were produced between students from low and moderate socioeconomic families. These findings are vital toward adding to the literature of diverse young learners.

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Dissertação de Mestrado apresentada no Instituto Superior de Psicologia Aplicada para obtenção de grau de Mestre na especialidade de Psicologia Clínica

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Mathematical skills that we acquire during formal education mostly entail exact numerical processing. Besides this specifically human faculty, an additional system exists to represent and manipulate quantities in an approximate manner. We share this innate approximate number system (ANS) with other nonhuman animals and are able to use it to process large numerosities long before we can master the formal algorithms taught in school. Dehaene´s (1992) Triple Code Model (TCM) states that also after the onset of formal education, approximate processing is carried out in this analogue magnitude code no matter if the original problem was presented nonsymbolically or symbolically. Despite the wide acceptance of the model, most research only uses nonsymbolic tasks to assess ANS acuity. Due to this silent assumption that genuine approximation can only be tested with nonsymbolic presentations, up to now important implications in research domains of high practical relevance remain unclear, and existing potential is not fully exploited. For instance, it has been found that nonsymbolic approximation can predict math achievement one year later (Gilmore, McCarthy, & Spelke, 2010), that it is robust against the detrimental influence of learners´ socioeconomic status (SES), and that it is suited to foster performance in exact arithmetic in the short-term (Hyde, Khanum, & Spelke, 2014). We provided evidence that symbolic approximation might be equally and in some cases even better suited to generate predictions and foster more formal math skills independently of SES. In two longitudinal studies, we realized exact and approximate arithmetic tasks in both a nonsymbolic and a symbolic format. With first graders, we demonstrated that performance in symbolic approximation at the beginning of term was the only measure consistently not varying according to children´s SES, and among both approximate tasks it was the better predictor for math achievement at the end of first grade. In part, the strong connection seems to come about from mediation through ordinal skills. In two further experiments, we tested the suitability of both approximation formats to induce an arithmetic principle in elementary school children. We found that symbolic approximation was equally effective in making children exploit the additive law of commutativity in a subsequent formal task as a direct instruction. Nonsymbolic approximation on the other hand had no beneficial effect. The positive influence of the symbolic approximate induction was strongest in children just starting school and decreased with age. However, even third graders still profited from the induction. The results show that also symbolic problems can be processed as genuine approximation, but that beyond that they have their own specific value with regard to didactic-educational concerns. Our findings furthermore demonstrate that the two often con-founded factors ꞌformatꞌ and ꞌdemanded accuracyꞌ cannot be disentangled easily in first graders numerical understanding, but that children´s SES also influences existing interrelations between the different abilities tested here.

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Mode of access: Internet.

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This experimental study sought to determine the effect of instruction on the abilities of first through third grade children to single and double discriminate contrasting musical characteristics. Six samples were used. The experimental variable consisted of four sessions designed to teach children to distinguish between fast/slow and smooth/choppy musical excerpts. Subjects were tested on their single/double discrimination abilities following the treatment sessions. Results show that first and second grade experimental groups scored significantly higher on single discrimination items than their control groups. On the double discrimination accuracy section the experimental second, third and control first graders were significantly higher than their counter-groups. These findings demonstrated that the four treatment sessions have a profound effect on first and second grade children's abilities to make single discriminations. They also show that success in making double discriminations may depend more on the individual subjects. Further investigation would be beneficial.

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This paper examines the relationship between attendance and grade, controlling for other factors, in first year economics courses in University College Cork. Determinants of both class attendance and grade are specified and estimated. We find that attendance is low, at least by comparison with US evidence. Hours worked and travel time are among the factors affecting class attendance. Class attendance, and especially tutorial attendance has a positive and diminishing marginal effect on grade, while hours worked in a part-time job have a significant negative effect on grade.