AbstractSchool is taking on a great responsibility in mediating knowledge of mathematics as technology is assuming greater importance in our everyday life. The aim of this study is to examine how the teachers in year F and 1 view their teaching of mathematics from an individually adapted perspective. I have based my research on different factual study books within the education for younger children?s learning of mathematics, and have from an individually adapted perspective made a comparison between theory and practice. The empirical data has been obtained through interviews with six teachers, three pre-school teachers and three teachers, working with pupils in year F and 1.

The aim with this study is to illustrate the underlying causes of students? difficulties in Mathematics from a teacher perspective. The approach that has been used through this study is qualitative, method wise interviews were used. The selection for the study consists of five teachers with many years? experience in the subject of Mathematics.

This thesis tries to describe the use of mathematics in some workplace tasks. In particular the math corresponding to subjects of high school math courses B, C and D, is identified. Furthermore, the study attempts to analyze the nature of the way in which this math comes to use. This is represented by six different competences. Interviews with five (5) professionals, within different areas, are the main sources of information for this study.

An increasing number of students leave the Swedish compulsory school without having a satisfactory grade in mathematics. Causes why students risk ending up with difficulties in the subject of mathematics are debated but one explanation might be that more and more students are diagnosed with dyscalculia. The purpose of this study is to investigate how educationalists identify and organize their teaching in order to help students with difficulties in mathematics to reach the schools requirement and long-term goals that are defined in advance. It is vital to detect learning difficulties at an early stage. Accordingly, it can be avoided that the student starts to develop a negative self-image due to repeated failures and in the same time provide relevant help.

The purpose of this study was to examine the use of manipulative materials in mathematics education with the main focus on grades 4 to 6. With the use of a phenomenological approach all the aspects of this phenomenon was examined. Qualitative interviews, participant observations and comparative content analysis of textbooks has been conducted to investigate the use of manipulative materials in mathematics education. The results indicates that the teachers that were interviewed possesses good knowledge of this teaching method. However these teachers struggled to find time to put this method into practice and there was not enough teachers to attend these classes.

This is a case study that explores the ways in which implemented university reforms have affected employees in the higher educational sector. Previous research within the research field has mainly focused on policy related consequences of the reforms. This is why a study that brings attention to the ways the reforms have affected employees is sorely needed.The aim with the study is to examine whether there is a discrepancy between formal changes and the ways the employees experience them. The study is based on interviews with 8 lecturers from two universities and the material is analyzed mainly through sociological neo-institutional theories, such as Richard Scott?s theory of the three pillars within an informal institution and Helmke and Levintskys theory of the relationship between formal and informal institutions.The results show that there is a discrepancy between the formal changes and the ways employees perceive them.

This exam essay will look at dyslexia, dyscalculia and the connections that may exist between these two phenomena. My purpose, from the beginning, was to investigate if there might be any connections between dyslexia and dyscalculia, or if the consequences that appear as a result of dyslexia, might lead to problems and difficulties in mathematics.   I found it very hard to find literature that deal with dyscalculia, both as a subject of its own and together with dyslexia. Therefore, I was more or less forced to focus on difficulties in mathematics as a result from dyslexia.   From what I have found, dyslexia and dyscalculia cannot be connected, at least not without more research on the subject. Two consequences; an impaired short-term memory and also an impaired spatial ability are both common, both for persons with dyslexia and for persons with dyscalculia. Other than these, there are no connections, apart from the difficulties in mathematics that are directly, or indirectly, caused by dyslexia..

This is a case study that explores the ways in which implemented university reforms have affected employees in the higher educational sector. Previous research within the research field has mainly focused on policy related consequences of the reforms. This is why a study that brings attention to the ways the reforms have affected employees is sorely needed.The aim with the study is to examine whether there is a discrepancy between formal changes and the ways the employees experience them. The study is based on interviews with 8 lecturers from two universities and the material is analyzed mainly through sociological neo-institutional theories, such as Richard Scott?s theory of the three pillars within an informal institution and Helmke and Levintskys theory of the relationship between formal and informal institutions.The results show that there is a discrepancy between the formal changes and the ways employees perceive them.

The purpose of the present study is to describe adult second language learners? experiences of mathematics learning from a past and contemporary perspective. What experiences in mathematics do they bring? What does it mean to learn Mathematics through their new language?The study is based on life-world narratives from five second language students with another native language than Swedish. Today they all study at a Swedish folk high school, at upper secondary level and they have previously studied at this level in Mathematics. The result shows that the meeting with the Swedish school and folk high school context is confusing.

Many researches demonstrates that children who deal with matematics in a meaningful context early in their age, will manage a much wider context later in school. The purpose of this work is to highlight the importence of teacher´s view on matematics and how matematics can be visible for the children when they are in a preschool age. Im trying to promote the importance of mathematics wich characterizes much of our society. Highlighting todays nursay?s and the fact that there is plenty of good enviroments for the learning of mathematics.

Swedish students' knowledge of both mathematics and reading comprehension has deteriorated in recent years. Scientists are discussing whether there is a connection between these areas and that the pupils deteriorating math skills may have something to do with their increasingly lower results in terms of reading comprehension. To investigate this possible connection, I conducted a survey among students in ninth grade and have come to the conclusion that the scientists are right: this connection absolutely exist. Students who received a high score on tasks designed to test students' mathematical problem-solving skills, also received high results on the reading comprehension test. And students who received a poor performance on the problem-solving tasks, were also low performers in the reading comprehension test.

Abstract__________________________________________________Sara NilssonAnnette OlofssonMatematik ses som tråkigt och svårt? hur kan elevers motivation och självkänsla hanteras?Mathematics is viewed as boring and difficult? how can pupils? motivation and confidence be dealt with?Antal sidor: 42__________________________________________________This report delves into primary school pupils? difficulties in mathematics, with emphasis on their lack of confidence and motivation. By researching literature and Internet sources associated to this issue, an in-depth view of these problems has been illuminated. Two teachers at a Swedish primary school were interviewed, in order to get their perspective of the matter. Questionnaires were sent to two teachers at an English primary school and their responses were returned.

The aim of my study is to investigate how last year students in upper secondary schoolunderstand certain mathematical concepts, in particular the unit circle and its trigonometry.I have used intentional analysis to interpret student?s actions when they solve certain tasks onthe basis of a cognitive, situated and cultural context.Interviews with four university teachers in mathematics about the unit circle, trigonometry,and mathematical understanding, serve both as background for the study and as basis for adiscussion, where I relate students understanding to what the teachers want new students toknow about these concepts when they begin university studies in mathematics.The students were arranged in three groups with three students in each group. Each group waspresented with two tasks, one in which they were asked to calculate the cosine values for onepointed, one blunt and one straight angle, each located in a separate triangle. They were alsoasked to decide whether the points (0,71; 0,71) and d (1 2 , 3 2 ) are located on the unit circleor not.My conclusion is that students mainly have an operational conception of the unit circle andtrigonometry. The lack of structural conceptions result in difficulties in seeing connectionsbetween the concepts in unfamiliar situations.

The aim of my study is to investigate how last year students in upper secondary schoolunderstand certain mathematical concepts, in particular the unit circle and its trigonometry.I have used intentional analysis to interpret student?s actions when they solve certain tasks onthe basis of a cognitive, situated and cultural context.Interviews with four university teachers in mathematics about the unit circle, trigonometry,and mathematical understanding, serve both as background for the study and as basis for adiscussion, where I relate students understanding to what the teachers want new students toknow about these concepts when they begin university studies in mathematics.The students were arranged in three groups with three students in each group. Each group waspresented with two tasks, one in which they were asked to calculate the cosine values for onepointed, one blunt and one straight angle, each located in a separate triangle. They were alsoasked to decide whether the points (0,71; 0,71) and d (1 2 , 3 2 ) are located on the unit circleor not.My conclusion is that students mainly have an operational conception of the unit circle andtrigonometry. The lack of structural conceptions result in difficulties in seeing connectionsbetween the concepts in unfamiliar situations.

The aim of my study is to investigate how last year students in upper secondary schoolunderstand certain mathematical concepts, in particular the unit circle and its trigonometry.I have used intentional analysis to interpret student?s actions when they solve certain tasks onthe basis of a cognitive, situated and cultural context.Interviews with four university teachers in mathematics about the unit circle, trigonometry,and mathematical understanding, serve both as background for the study and as basis for adiscussion, where I relate students understanding to what the teachers want new students toknow about these concepts when they begin university studies in mathematics.The students were arranged in three groups with three students in each group. Each group waspresented with two tasks, one in which they were asked to calculate the cosine values for onepointed, one blunt and one straight angle, each located in a separate triangle. They were alsoasked to decide whether the points (0,71; 0,71) and d (1 2 , 3 2 ) are located on the unit circleor not.My conclusion is that students mainly have an operational conception of the unit circle andtrigonometry. The lack of structural conceptions result in difficulties in seeing connectionsbetween the concepts in unfamiliar situations.