Impacts of Increased Tuition Fees

Impacts of Increased Tuition Fees In times of economic uncertainty, questions on the purpose, value, and investment of higher education (HE) come to the fore. Such questions have a particular relevance in the study â€Å"The decision-making and changing behavioural dynamics of potential higher education students: the impacts of increasing tuition fees in England† (2013) written by Stephen Wilkins, Farshid Shams, and Jeroen Huisman. One of the major challenges of higher education is funding and how the government is providing the needs of the students. Due to inadequate funds, raising tuition fees becomes inevitable (Wilkins, Shams, & Husiman, 2013, p. 126).  This article focuses on the changes in the English tuition fee policies and how it correlates to student choice for higher education institutions (p. 125). Research confirms that financial considerations are the most important factors in the student-decision process when choosing a HEI (Maringe et al. 2006). Higher Education in the UK is no longer just a public good, but a public good with a private cost. Since 2006, all university students in the UK have been charged a tuition fee and each following year tuition fees have increased (Wilkins, Shams, & Husiman 2013, p. 126). By 2012, the UK government decided on a  £9000 tuition cap in England (Business Innovation & Skills [BIS] 2011). With the recent changes in the global economies and rising unemployment rates the question arises: how are students understanding and responding to increases in tuition fees? The study examines three scenarios as the possible outcomes of the increase in tuition fees: 1) not entering HE; 2) going abroad; and 3) looking for a cheaper alternative in the UK (Wilkins, Shams, & Husiman, 2013, p. 129). The central focus of the study is to evaluate whether financial factors take a first priority in students’ choice of applying to higher education institutions (HEIs). A survey was used to collect data amongst students in their final year of secondary school, specifically students who were following a General Certificate of Education Advanced Level programme (A-levels) in England (Wilkins, Shams, & Husiman, 2013, p. 131). To supplement the survey, two focus group discussions were conducted, each lasting one hour. According to the study, the first group â€Å"consisted of five year 12/13 students who were studying A-levels at a school sixth form, while the second group had four students from a further education college† (Wilkins, Shams, & Husiman, 2013, p. 131). The researchers do not go into depth as to why they choose this selective group of students. It makes one think of the potential biases of selecting these students and if their perceptions were tailored to match the propositions. By only conducting a discussion with nine students the study cannot fully capture the diversity of choice within the student body. Wilkins, Shams, and Husiman (2013) assess the impacts of the tuition fee increase by presenting the following six propositions: Proposition 1: Facing substantially higher tuition fees, financial issues will become the key influencer determining a student’s higher education choices.Proposition 2: Facing substantially higher tuition fees, working-class students will be the most likely to consider not entering higher education. Proposition 3: Facing substantially higher tuition fees, working-class students will be the most likely to seek cheaper higher education opportunities. Proposition 4: Facing substantially higher tuition fees, females will be more likely than males to be influenced by financial issues when making decisions about higher education.Proposition 5: Facing substantially higher tuition fees, students in England are still not likely to consider studying at higher education institutions (HEIs) abroad. Proposition 6: Facing substantially higher tuition fees, students who take at least one modern foreign language at A-level will be more likely to consider studying at HEIs abroad. (language inf luences). (p. 129-31) The six propositions have a focus on gender, language,   socioeconomic status, and geographic considerations. However, a potential flaw within the propositions is not considering ethnicity. Student ethnicity is not considered within the study nor the impacts of ethnic background on students choosing a HEI. This is a potential limitation when considering student choice of HEIs in the United States, specially the historically black colleges including Howard University, Spelman College, and Hapmton University. Since these schools do not have large endowments in comparison to large prestigious HEIs such as Harvard University, with an endowment of 36 billion dollars (Mulvey, J., and Holen, M., 2016), they cannot offer as much financial aid. Therefore, many students decide to attend a different HEI which can offer a more attractive financial aid package, but at the cost of sacrificing the opportunity of being part of a unparalleled cultural experience at a historically black college (Gasman, M., 2009). In the United States, endowments are the universities’ largest financial asset and serves a major determinant in student choice in HEIs. This study would benefit by having a comparative approach to HEIs in the United States if time and word limit permitted. A further point of tension within the study is the ambiguity of terms. Firstly, two out of the six propositions (ie. propositions two and six) did not provide a description which puts into question the validity of the study. Furthermore, the phrase â€Å"not entering HE† occurred nine times throughout the study. The researchers did not specify in any of those sentences what it means by â€Å"not entering HE.† An important question to ask is whether â€Å"not entering HE† refers to students taking a gap year and eventually returning to higher education or entering the labour market and never pursuing HE. This is a significant distinction because if students are taking a gap year but will return to HE it shows that they are impacted by the economy and having financial stability is an important consideration for them before starting their studies. There are no statistics in the study to outline the percentage of students not pursuing HE and no words to explain their decision. These are important considerations to help build depth within the study.    The epistemological assumptions of this study help us to understand student choice of HEIs by hypothesizing and testing empirical approaches through a natural science lens. On the other hand, the ontological assumption concerns the natural world, taking in account the effects of the global financial crisis in 2008, and the human behavior within the global HE context (Pring 2005, p. 232). Wilkins, Shams, and Husiman embrace quantitative methods approach to the study, using SPSS software to generalize the findings and test the propositions. Since the data is in a numeric form, statistical tests are applied in making statements about the data.  Quantitative studies help to produce data that is descriptive but difficulties arise when it comes to their interpretation. For instance, it is helpful that the study includes the demographics and socioeconomic statuses of the participants, but the study would have more depth if it integrated a qualitative approach in addition to the quantitative research. The students had a one hour discussion on the questionnaire yet there is no student voice, only statistics from SPSS. With group discussion responses we can have a qualitative measure of analysis of the data caption. Without properly interpreting the data behind these numbers, it is difficult to say  why  students choose HEIs based on financial considerations. In conclusion, the rise of tuition fees in England has altered the ways in which students choose to enter HE and if so, which HEIs. Wilkins, Shams, and Husiman mention that this study is not intended for policy reform (p. 137); however, it calls attention to the pressures placed on students in determining to enter HEIs and brings awareness to the major factors of student choice. An important consideration for restructuring this study is incorporating a mixed methods approach, by utilizing qualitative and quantitative methods. Without the necessary qualitative data, there is no authentic way to determine why students are choosing a certain HEI. If Wilkins, Shams, and Husiman used an interpretive paradigm and observations from the discussion groups to investigate the issues on the increase tuition fees it would create a more holistic picture of the student experience and behaviors with statistical data to prove the point.   Lastly, the data used in this study was gathered before the increase in fees in 2012 (Wilkins, Shams, & Husiman, 2013, p. 129). Students were aware of the fee increase but it was not a real determining factor for them at that point in time. It would be most helpful to have a follow-up study at the same colleges from which the data for this study was collected, using the questionnaires, and group discussion in order to compare and contrast student opinions and choice patterns overtime.   References Business Innovation & Skills (BIS). (2010). The impact of higher education finance on university participation in the UK. BIS Research Paper No. 11. London: Department for Business, Innovation and Skills. Foskett, N., D. Roberts, and F. Maringe. (2006). Changing fee regimes and their impact on student attitudes to higher education. University of Southampton. Gasman, M. (2009). Historically Black Colleges and Universities in a Time of Economic Crisis.  Academe,  95(6), 26-28. Heller, D. 1997. Student price response in higher education: An update to Leslie and Brinkman. Journal of Higher Education, 68 (6), 624–59. Leslie, L., and Brinkman, P. (1987). Student price response in higher education: The student demand studies. Journal of Higher Education, 58 (2), 181–204. Mazzarol, T., and G.N. Soutar. 2002. ‘Push-pull’ factors influencing international student destination choice. The International Journal of Educational Management, 16 (2), 82–90. Mulvey, J., and Holen, Margaret (2016). The Evolution of Asset Classes: Lessons from University Endowments. Journal of Investment Consulting, 17 (2), 48-58. Pring, R (2005) Philosophy of Education: Aims, Theory, Common Sense and Research. London: Continuum. Wilkins, S., Shams, F., & Huisman, J. (2013). The decision-making and changing behavioural dynamics of potential higher education students: the impacts of increasing tuition fees in England.  Educational Studies,  39 (2), 125-141.

Bilingual Education Act Essay -- Bilingual Education, languages, fore

Bilingual education is defined as involving the use of two languages as media of intrusions (May, 2008). It is an educational process that aims to promote and â€Å"maintain longer-term student bilingualism and bi-literacy, adding another language to, but not subtracting from the student’s existing language repertoire† (May, 2008, p. 19-20). Simply, bilingual education is the use of more than one language to deliver curriculum content. Bilingual education Act (BEA) was enacted into law in 1968 by President Lyndon B. Johnson as part of the War on Poverty. The policy expressed U.S. commitment to the needs of the growing number of children in the public schools whose first language was not English (Petrzela, 2010). This commitment was articulated as President Johnson signed the bill into law: Thousands of children of Latin descent, young Indians, and others will get a better start— better chance—in school. . . .We are now giving every child in America a better chance to touch his outermost limits. . . . We have begun a campaign to unlock the full potential of every boy and girl—regardless of his race, or his religion, or his father’s income. (Sanchez, 1973) Bilingual education policy is political activity replete with historical, social, cultural, and economic contexts (Crawford, 2000; Tolleson & Tsui, 2004). It is linked to legislation, court decisions, and executive actions. (Gandara & Gomez, 2009). The BEA came at an exceptional period of domestic upheaval, demographic transformation, and on the heel of the civil right movement. The Act created a channel to provide states and local education districts with funds, personnel assistance, and other incentives for the development of bilingual education program. Purpose of... ...on helped direct large sums of federal money into education for space research, and language programs. The Soviet launching of Sputniks seemed to overshadow race, religion, state rights and other issues that had blocked previous attempts (Forrest & Kinser, 2002). One of the great accomplishment of the time was the passage the National Defense Education Act, 1958 (NDEA). This act provided aid to both public and private schools at all levels to advance the areas of science, math, and modern foreign languages. The act also provided aid to English as a Second Language programs. According to Forrest and Kinser: The importance of the NDEA rests not on its specific provisions, but on its psychological breakthrough. For the first time in nearly a century, the federal government displayed interest in the quality of education that public and private provided. (p. 240)

Principles Of Teaching And Learning In Teaching Math Essay

Students learn mathematics through the experiences that teachers provide. Teachers must know and understand deeply the mathematics they are teaching and understand and be committed to their students as learners of mathematics and as human beings. There is no one â€Å"right way† to teach. Nevertheless, much is known about effective mathematics teaching. Selecting and using suitable curricular materials, using appropriate instructional tools and techniques to support learning, and pursuing continuous self-improvement are actions good teachers take every day. The teacher is responsible for creating an intellectual environment in the classroom where serious engagement in mathematical thinking is the norm. Effective teaching requires deciding what aspects of a task to highlight, how to organize and orchestrate the work of students, what questions to ask students having varied levels of expertise, and how to support students without taking over the process of thinking for them. Effective teaching requires continuing efforts to learn and improve. Teachers need to increase their knowledge about mathematics and pedagogy, learn from their students and colleagues, and engage in professional development and self-reflection. Collaborating with others–pairing an experienced teacher with a new teacher or forming a community of teachers–to observe, analyze, and discuss teaching and students’ thinking is a powerful, yet neglected, form of professional development. Teachers need ample opportunities to engage in this kind of continual learning. The working lives of teachers must be structured to allow and support different models of professional development that benefit them and their students. Mathematics Principles and practice What can learning in mathematics enable children and young people to achieve? Mathematics is important in our everyday life, allowing us to make sense of the world around us and to manage our lives. Using mathematics enables us to model real-life situations and make connections and informed predictions. It equips us with the skills we need to interpret and analyse information,  simplify and solve problems, assess risk and make informed decisions. Mathematics plays an important role in areas such as science or technologies, and is vital to research and development in fields such as engineering, computing science, medicine and finance. Learning mathematics gives children and young people access to the wider curriculum and the opportunity to pursue further studies and interests. Because mathematics is rich and stimulating, it engages and fascinates learners of all ages, interests and abilities. Learning mathematics develops logical reasoning, analysis, problem-solving skills, creativity and the ability to think in abstract ways. It uses a universal language of numbers and symbols which allows us to communicate ideas in a concise, unambiguous and rigorous way. To face the challenges of the 21st century, each young person needs to have confidence in using mathematical skills, and Scotland needs both specialist mathematicians and a highly numerate population. Building the Curriculum 1 Mathematics equips us with many of the skills required for life, learning and work. Understanding the part that mathematics plays in almost all aspects of life is crucial. This reinforces the need for mathematics to play an integral part in lifelong learning and be appreciated for the richness it brings. How is the mathematics framework structured? Within the mathematics framework, some statements of experiences and outcomes are also identified as statements of experiences and outcomes in numeracy. These form an important part of the mathematics education of all children and young people as they include many of the numerical and analytical skills required by each of us to function effectively and successfully in everyday life. All teachers with a responsibility for the development of mathematics will be familiar with the role of numeracy within mathematics and with the means by which numeracy is developed across the range of learning  experiences. The numeracy subset of the mathematics experiences and outcomes is also published separately; further information can be found in the numeracy principles and practice paper. The mathematics experiences and outcomes are structured within three main organisers, each of which contains a number of subdivisions: Number, money and measure Estimation and rounding Number and number processes Multiples, factors and primes Powers and roots Fractions, decimal fractions and percentages Money Time Measurement Mathematics – its impact on the world, past, present and future Patterns and relationships Expressions and equations. Shape, position and movement Properties of 2D shapes and 3D objects Angle, symmetry and transformation. Information handling Data and analysis Ideas of chance and uncertainty. The mathematics framework as a whole includes a strong emphasis on the important part mathematics has played, and will continue to play, in the advancement of society, and the relevance it has for daily life. A key feature of the mathematics framework is the development of algebraic thinking from an early stage. Research shows that the earlier algebraic thinking is introduced, the deeper the mathematical understanding will be  and the greater the confidence in using mathematics. Teachers will use the statements of experiences and outcomes in information handling to emphasise the interpretation of statistical information in the world around us and to emphasise the knowledge and skills required to take account of chance and uncertainty when making decisions. The level of achievement at the fourth level has been designed to approximate to that associated with SCQF level 4. What are the features of effective learning and teaching in mathematics? From the early stages onwards, children and young people should experience success in mathematics and develop the confidence to take risks, ask questions and explore alternative solutions without fear of being wrong. They will enjoy exploring and applying mathematical concepts to understand and solve problems, explaining their thinking and presenting their solutions to others in a variety of ways. At all stages, an emphasis on collaborative learning will encourage children to reason logically and creatively through discussion of mathematical ideas and concepts. Through their use of effective questioning and discussion, teachers will use misconceptions and wrong answers as opportunities to improve and deepen children’s understanding of mathematical concepts. The experiences and outcomes encourage learning and teaching approaches that challenge and stimulate children and young people and promote their enjoyment of mathematics. To achieve this, teachers will use a skilful mix of approaches, including:  planned active learning which provides opportunities to observe, explore, investigate, experiment, play, discuss and reflect modelling and scaffolding the development of mathematical thinking skills learning collaboratively and independently  opportunities for discussion, communication and explanation of thinking developing mental agility  using relevant contexts and experiences, familiar to young people making links across the curriculum to show how mathematical concepts are applied in a wide range of contexts, such as those provided by science and social studies using technology in appropriate and effective ways  building on the principles of Assessment is for Learning, ensuring that young people understand the purpose and relevanc e of what they are learning developing problem-solving capabilities and critical thinking skills. Mathematics is at its most powerful when the knowledge and understanding that have been developed are used to solve problems. Problem solving will be at the heart of all our learning and teaching. We should regularly encourage children and young people to explore different options: ‘what would happen if†¦?’ is the fundamental question for teachers and learners to ask as mathematical thinking develops. How will we ensure progression within and through levels? As children and young people develop concepts within mathematics, these will need continual reinforcement and revisiting in order to maintain progression. Teachers can plan this development and progression through providing children and young people with more challenging contexts in which to use their skills. When the experience or outcome spans two levels within a line of development, this will be all the more important. One case in point would be the third level outcome on displaying information. The expectation is that young people will continue to use and refine the skills developed at second level to display charts, graphs and diagrams. The contexts should ensure progression and there are clear opportunities to use other curriculum areas when extending young people’s understanding. What are broad features of assessment in mathematics? (This section should be read alongside the advice for numeracy.) Assessment in mathematics will focus on children and young people’s abilities to work increasingly skilfully with numbers, data and mathematical concepts and processes and use them in a range of contexts. Teachers can gather evidence of progress as part of day-to-day learning about number, money and measurement, shape, position and movement and information handling. The use of specific assessment tasks will be important in assessing progress at key points of learning including transitions. From the early years through to the senior stages, children and young people will demonstrate progress in their skills in interpreting and analysing information, simplifying and solving problems, assessing risk and making informed choices. They will also show evidence of progress through their skills in collaborating and working independently as they observe, explore, experiment with and investigate mathematical problems. Approaches to assessment should identify the extent to which children and young people can apply their skills in their learning, in their daily lives and in preparing for the world of work. Progress will be seen as children and young people demonstrate their competence and confidence in applying mathematical concepts and skills. For example: Do they relish the challenge of number puzzles, patterns and relationships? Can they explain increasingly more abstract ideas of algebraic thinking? Can they successfully carry out mathematical processes and use their developing range of skills and attributes as set out in the experiences and outcomes? As they apply these to problems, can they draw on skills and concepts learned previously? As they tackle problems in unfamiliar contexts, can they confidently identify which skills and concepts are relevant to the problem? Can they then apply their skills accurately and then evaluate their solutions? Can they explain their thinking and demonstrate their understanding of 2D shapes and 3D objects? Can they evaluate data to make informed decisions? Are they developing the capacity to engage with and complete tasks and  assignments? Assessment should also link with other areas of the curriculum, within and outside the classroom, offering children and young people opportunities to develop and demonstrate their understanding of mathematics through social studies, technologies and science, and cultural and enterprise activities. How can I make connections within and beyond mathematics? Within mathematics there are rich opportunities for links among different concepts: a ready example is provided by investigations into area and perimeter which can involve estimation, patterns and relationships and a variety of numbers. When children and young people investigate number processes, there will be regular opportunities to develop mental strategies and mental agility. Teachers will make use of opportunities to develop algebraic thinking and introduce symbols, such as those opportunities afforded at early stages when reinforcing number bonds or later when investigating the sum of the angles in a triangle. There are many opportunities to develop mathematical concepts in all other areas of the curriculum. Patterns and symmetry are fundamental to art and music; time, money and measure regularly occur in modern languages, home economics, design technology and various aspects of health and wellbeing; graphs and charts are regularly used in science and social studies; scale and proportion can be developed within social studies; formulae are used in areas including health and wellbeing, technologies and sciences; while shape, position and movement can be developed in all areas of the curriculum. The Teaching Principle Effective mathematics teaching requires understanding what students know and need to learn and then challenging and supporting them to learn it well. Students learn mathematics through the experiences that teachers provide. Thus, students’ understanding of mathematics, their ability to  » use it to solve problems, and their confidence in, and disposition toward, mathematics are all shaped by the teaching they encounter in school. The improvement of  mathematics education for all students requires effective mathematics teaching in all classrooms. Teaching mathematics well is a complex endeavor, and there are no easy recipes for helping all students learn or for helping all teachers become effective. Nevertheless, much is known about effective mathematics teaching, and this knowledge should guide professional judgment and activity. To be effective, teachers must know and understand deeply the mathematics they are teaching and be able to draw on that knowledge with flexibilit y in their teaching tasks. They need to understand and be committed to their students as learners of mathematics and as human beings and be skillful in choosing from and using a variety of pedagogical and assessment strategies (National Commission on Teaching and America’s Future 1996). In addition, effective teaching requires reflection and continual efforts to seek improvement. Teachers must have frequent and ample opportunities and resources to enhance and refresh their knowledge. Effective teaching requires knowing and understanding mathematics, students as learners, and pedagogical strategies. Teachers need several different kinds of mathematical knowledge—knowledge about the whole domain; deep, flexible knowledge about curriculum goals and about the important ideas that are central to their grade level; knowledge about the challenges students are likely to encounter in learning these ideas; knowledge about how the ideas can be represented to teach them effectively; and knowledge about how s tudents’ understanding can be assessed. This knowledge helps teachers make curricular judgments, respond to students’ questions, and look ahead to where concepts are leading and plan accordingly. Pedagogical knowledge, much of which is acquired and shaped through the practice of teaching, helps teachers understand how students learn mathematics, become facile with a range of different teaching techniques and instructional materials, and organize and manage the classroom. Teachers need to understand the big ideas of mathematics and be able to represent mathematics as a coherent and connected enterprise (Schifter 1999; Ma 1999). Their decisions and their actions in the classroom—all of which affect how well their students learn mathematics—should be based on this knowledge. This kind of knowledge is beyond what most teachers experience in standard preservice mathematics courses in the United States. For example, that fractions can be understood as parts of a whole, the quotient of two integers, or a numb er on a line is  important for mathematics teachers (Ball and Bass forthcoming). Such understanding might be characterized as â€Å"profound understanding of fundamental mathematics† (Ma 1999). Teachers also need to understand the different representations of an idea, the relative strengths and weaknesses of each, and how they are related to one another (Wilson, Shulman, and Richert 1987). They need to know the ideas with which students often have difficulty and ways to help bridge common misunderstandings.  » Effective mathematics teaching requires a serious commitment to the development of students’ understanding of mathematics. Because students learn by connecting new ideas to prior knowledge, teachers must understand what their students already know. Effective teachers know how to ask questions and plan lessons that reveal students’ prior knowledge; they can then design experiences and lessons that respond to, and build on, this knowledge. Teachers have different styles and strategies for helping students learn particular mathematical ideas, and there is no one â€Å"right way† to teach. However, effective teachers recognize that the decisions they make shape students’ mathematical dispositions and can create rich settings for learning. Selecting and using suitable curricular materials, using appropriate instructional tools and techniques, and engaging in reflective practice and continuous self-improvement are actions good teachers take every day. One of the complexities of mathematics teaching is that it must balance purposeful, planned classroom lessons with the ongoing decision making that inevitably occurs as teachers and students encounter unanticipated discoveries or difficulties that lead them into uncharted territory. Teaching mathematics well involves creating, enriching, maintaining, and adapting instruction to move toward mathematical goals, capture and sustain interest, and engage students in building mathematical understanding. Effective teaching requires a challenging and supportive classroom learning environment. Teachers make many choices each day about how the learning environment will be structured and what mathematics will be emphasized. These decisions determine, to a large extent, what students learn. Effective teaching conveys a belief that each student can and is expected to understand mathematics and that each will be supported in his or her efforts to accomplish this goal. Teachers establish and nurture an environment conducive to learning mathematics through the decisions they make, the conversations they orchestrate, and the  physical setting they create. Teachers’ actions are what encourage students to think, question, solve problems, and discuss their ideas, strategies, and solutions. The teacher is responsible for creating an intellectual environment where serious mathematical thinking is the norm. More than just a physical setting with desks, bulletin boards, and posters, the clas sroom environment communicates subtle messages about what is valued in learning and doing mathematics. Are students’ discussion and collaboration encouraged? Are students expected to justify their thinking? If students are to learn to make conjectures, experiment with various approaches to solving problems, construct mathematical arguments and respond to others’ arguments, then creating an environment that fosters these kinds of activities is essential. In effective teaching, worthwhile mathematical tasks are used to introduce important mathematical ideas and to engage and challenge students intellectually. Well-chosen tasks can pique students’ curiosity and draw them into mathematics. The tasks may be connected to the  » real-world experiences of students, or they may arise in contexts that are purely mathematical. Regardless of the context, worthwhile tasks should be intriguing, with a level of challenge that invites speculation and hard work. Such tasks often can be approached in more than one way, such as using an arithmetic counting approach, drawing a geometric diagram and enumerating possibilities, or using algebraic equations, which makes the tasks accessible to students with varied prior knowledge and experience. Worthwhile tasks alone are not sufficient for effective teaching. Teachers must also decide what aspects of a task to highlight, how to organize and orchestrate the work of the students, what questions to ask to challenge those with varied levels of expertise, and how to support students without taking over the process of thinking for them and thus eliminating the challenge. Opportunities to reflect on and refine instructional practice—during class and outside class, alone and with others—are crucial in the vision of school mathematics outlined in Principles and Standards. To improve their mathematics instruction, teachers must be able to analyze what they and their students are doing and consider how those actions are affecting students’ learning. Using a variety of strategies, teachers should monitor students’ capacity and inclination to analyze situations, frame and solve problems, and make sense of mathematical concepts and procedures. They  can use this information to assess their students’ progress and to appraise how well the mathematical tasks, student discourse, and classroom environment are interacting to foster students’ learning. They then use these appraisals to adapt their instruction. Reflection and analysis are often individual activities, but they can be greatly enhanced by teaming with an experienced and respected colleague, a new teacher, or a community of teachers. Collaborating with colleagues regularly to observe, analyze, and discuss teaching and students’ thinking or to do â€Å"lesson study† is a powerful, yet neglected, form of professional development in American schools (Stigler and Hiebert 1999). The work and time of teachers must be structured to allow and support professional development that will benefit them and their students.

The Characteristics Of The Best Behaviors Of Probation...

1) Write 1-2 paragraphs on the characteristics of the best behaviors of probation officers. â€Å"A probation officer meets regularly with someone convicted of a crime and sentenced to probation. He monitors the offender s activities and behaviors to see that they comply with court orders. A probation officer needs excellent communication skills, especially with regard to listening. He must understand court orders about monitoring the offender s activities.† He must also make contact with the offender, his employer and others involved in his life to find out whether or not he is following the rules of his probation. A probation officer needs the ability to help the offender understand what is expected of him in terms during the probation. In court, the probation officer must be able to communicate recommendations on probation terms for the offender. â€Å"A probation officer with the ability to motivate others has somewhat of an advantage in his career.† Some offenders go on probation feeling down about their situation and uncertain about their future. Someone convicted of robbery in a small community, for instance, might feel shame about going back into that community. The officer helps the offender set goals for improvement and encourages her to take the steps necessary to achieve them. Positive thoughts and behavioral strategies are often the best tool to prevent new crime problems. 2) What specific strategies can departments of juvenile corrections pursue to enlist greaterShow MoreRelatedResponse Paper On Sexual Offenders1653 Words   |  7 PagesChapter 6: Response Paper Sexual offenders refer to sexual acts against a victim’s will and includes a wide range of behaviors ranging from exposing oneself in a public place to rape. Probation and parole officers have the difficult task of working with sexual offenders and trying to help them during their rehabilitation process. From researching different sources, I have concluded that risk assessment, treatment, supervision, and restrictions/registration have effectively helped by working withRead MoreClient  ­ Centered Therapy Is Developed By Psychologist Carl Rogers1173 Words   |  5 Pagesnon ­directive therapy as his goal was to be as non ­directive as possible. He eventually realized that this was impossible as clients often look to practitioners for some sort of guidance or direction. Rogers believed that people have the ability to become the best people that they can be with a desire to fulfill their potential. INSERT ROBERT’S SECTION HERE Presence in Social Work Rogers’ client ­centered therapy has been around for approximately sixty years and continues to have a presence today in the socialRead MoreFactors That Lead Sentencing Of An Offender1487 Words   |  6 PagesFurthermore, I will bring to attention some of the more controversial factors and ways they have influenced the outcome of the court process. I have been lucky enough to observe judges’ roles in decision-making, diversion of a case, and sentencing, from a probation standpoint. Throughout my career, I have conducted many presentence reports, pretrial reports, and have given many sentencing recommendations to judges and prosecutors. I will share some of my expertise and findings but will focus mostly on researchRead More Police Corruption and Misconduct Essay1684 Words   |  7 Pages Police corruption and misconduct come apparent in many different forms. A basic definition for police corruption is, when an officer gets involved in offenses where the officer uses his or her position, by act or omission, to obtain improper financial benefit. The main reason for such corruption is typically for personal gain, such as bribery. Police abuse of authority occurs in three different general areas such as physical abuse, psychological abuse, and legal abuse. Physical abuse is suchRead MoreMy Internship At The United Sta tes Probation Office3822 Words   |  16 PagesOn August 25, 2014, I commenced my internship at the United States Probation Office in El Paso, Texas. During my internship, I was exposed to both sides of what a United States Probation Officer does; first I experienced presentence investigation and then supervision. My exposure within the presentence investigation side included my presence during interviews with defendants, District Court hearings, and Magistrate Court hearings. Further, I assisted in the preparation of presentence reports whichRead MoreJudicial Waiver And Prosecutorial Waiver2108 Words   |  9 Pagesand can even vary within a state. A court with jurisdiction over juveniles may be part of a district, superior, circuit, county, or family court. It typically has a separate division that handles juvenile cases involving criminal or status offense behaviors, and it may handle abuse and neglect cases as well as adoption, termination of parental rights, and emancipation of minors. Chapter 11 1. What is the definition of community-based juvenile corrections? The term community-based correctionsRead MoreKristin Lardners Case Study Essay example5934 Words   |  24 Pagesis a deliberate behavior that threatens the safety of an individual and the outcome is fear (Miller, 2001). Cartier would call her 10 times a day and threaten her not to go to the police. Somehow Kristin convinced him to go to an educational program for abusive men, called Emerge. Cartier went, but was asked if he was on probation. Cartier answered yes and then realized that his probation officer would be called and he would be in major trouble. Cartier was already on probation for abusing anotherRead MoreEssay on History of Corrections1749 Words   |  7 Pagessystem. Their ideas about the cause of crime were more centered around the social, economic, and psychological pressures on people. The progressives brought up programs that were discussed in 1870 at the Cincinnati meeting. These programs included probation, parole, and other indeterminate sentences that are still used in corrections today. As we can see the penitentiary system has changed over the years. As we advance and learn more as a society, we are able to fine tune these programs for all partiesRead MoreCharacteristics Of Society And The Populations Living1648 Words   |  7 Pagescharacteristics influence society and the populations living in them. The agency’s educational director has her degree in criminal justice. Prior to her becoming employed at Life’s Kitchen she previously worked as a probation officer. This is helpful to the agency because a large number of students within the program have previously been on probation or are currently on probation so this helps build rapport with those students, but it also helps with referrals made from the Department of JuvenileRead MoreCase Analysis : Prisoner Reentry Programming3271 Words   |  14 PagesPractitioners/Stakeholders Targeted This paper is intended to inform corrections administrators, probation/parole, and community service vendors. Parole boards should know the following information as they serve as gatekeepers to make sure that inmates have effective release plans (Seiter Kadela, 2003). Additionally, supervision of parolees can be negatively impacted by overwhelming caseloads for parole officers (Bouffard Bergeron, 2006), so they must be cautious on how to conduct themselves to maximize