34 research outputs found

    The importance of Mathematics and Statistics in Engineering

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    Mathematics is traditionally considered necessary for engineering courses. Over the last three decades the mathematics requirements for entry into engineering programmes has steadily weakened in Australia. Further, the mathematics component of engineering programmes has progressively decreased. This research aims to investigate the following two questions. Firstly, is mathematics a barrier for students to complete an engineering programme? And secondly, is performance in mathematics associated with performance in engineering? We investigated the significant factors associated with the weighted average mark (WAM) and completion status of engineering studies at both undergraduate and Masters level. Of particular interest was the students’ mathematical background. Furthermore, a survey of students enrolled in engineering at The University of Western Australia was conducted to obtain more in-depth views of student attitudes and perceptions towards how mathematics and statistics has affected their engineering studies. Binary logistic models were fitted to the survey data. Additionally, focus group interviews were conducted to gain student insight into how effectively mathematics was taught in their courses. The results are discussed in relation to the importance of mathematics and statistics for the engineering curriculum

    Assessments: an open and closed case

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    Open book assessment is not a new idea, but it does not seem to have gained ground in higher education. In particular, implementing this in mathematics and statistics courses seems infeasible. There is not much literature on such applications. This paper is on the experience of open book assessments in a first-year business statistics course. I will outline my approach and discuss the findings. Data over three semesters of open book assessments provided some interesting results when compared with the closed book assessment regime

    I have totally flipped—finally!

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    ABSTRACT No I am not crazy! But I have flipped. In stages. And now I have totally flipped! So how is the world of teaching and learning looking upside down? Did I cover the syllabus? Did it take more work? Was it more rewarding? Were the classes disorganized? Did the students love it or hate it? Did attendance improve? Did student learning improve? If you have never flipped, or have thought about it but were not sure how it would work, or wanted to flip but were scared of the unknown, come and hear the story of my journey to the dark side

    Quadratic equations with absolute values: An example of developing proof in mathematics students

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    Proof is perhaps the most important and fundamental aspect of mathematics. However, it is generally agreed by mathematics teachers at upper high school and first year university that students lack the ideas of proof. How to develop this in students is a common, difficult and perennial problem. In this presentation, we develop some ideas of proof based on the number of solutions of an equation involving a quadratic polynomial and absolute values of linear functions. We begin with the simple idea of making more precise a question that is posed, investigating the problem through exploration, and arriving at some conjectures. We proceed to determine ways to prove the conjectures and thus convert them into theorems. The question discussed in this paper arose in a session for high school students held at the Department of Mathematics and Statistics of the University of Western Australia. The result is an excellent and interesting illustration of problem posing and solving in Mathematics that underpins mathematical thinking. The paper is accessible to final year high school and first year university mathematics students. It is expected that it will serve as a resource for, and inspire further ideas and examples for, mathematics teachers for teaching proof to students

    Advances in role of organic acids in poultry nutrition: A review

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    Anti microbial drug resistance concerns scientists all around the world epically one used as livestock feed additives. Feed grade antibiotics are given in non therapeutic doses which lead to survival of pathogenic microbes which in turn develop drug resistance, thus necessitating researchers to search for alternative ways to feed grade antibiotics besides doing least compromise on growth parameters. Organic acids are used in poultry to lower the pH of intestinal tract which favours good microbes which in turn suppress pathogenic microbes thus evicting the use of antibiotics. They are used in poultry diets and drinking water to elicit a positive growth response, improving nutrient digestibility, performance and immunity in poultry. Literature shows that organic acids have more or less pronounced antimicrobial activity, depending on both the concentration of the acid and the bacterial species that is exposed to the acid. The variability in response of organic acids and its possible mechanisms are discussed. Scope of this paper is to provide a view of the use of organic acids in the prevention of enteric disease in poultry, the effect on the gastrointestinal tract (GIT), immunity and performance of broiler or laying hens. In the current review beneficial as-pects of organic acids along with different dose combinations are discussed to promote its optimum utilization in poultry nutrition and production

    Search for single production of vector-like quarks decaying into Wb in pp collisions at s=8\sqrt{s} = 8 TeV with the ATLAS detector

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    Measurement of the W boson polarisation in ttˉt\bar{t} events from pp collisions at s\sqrt{s} = 8 TeV in the lepton + jets channel with ATLAS

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    Measurements of top-quark pair differential cross-sections in the eμe\mu channel in pppp collisions at s=13\sqrt{s} = 13 TeV using the ATLAS detector

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    Measurement of the charge asymmetry in top-quark pair production in the lepton-plus-jets final state in pp collision data at s=8TeV\sqrt{s}=8\,\mathrm TeV{} with the ATLAS detector

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