Context
The primary school is located in the Melbourne metropolitan area with the focus group being a class of foundation year students aged from five to six years of age with a standard English level proficiency. At the time of taking observations and planning the activities, it is currently term three in their first year of school. The children were beginning to understand the foundation year content descriptors of probability, statistics and measurement outlined by the Australian Curriculum, Assessment and Reporting Authority [ACARA] (ACARA 2011b, para 1). When observing children’s statistical knowledge, they were able to answer to questions asked by an educator to collect information but were unable to represent their answers through basic displays and use the displays to answer questions (ACARA 2011b, para 5). Concerning the prior measurement learning of the children, they were able to make indirect and direct comparisons to determine which object is longer or shorter and use some mathematical language relating to measurement attributes such as taller or smaller but were unable to use units of measurements (ACARA 2011b, para 4).
Statistics and Probability Activity
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The children are working towards level 1b of the numeracy learning continuum but require more opportunities to use informal units to measure objects in everyday life (ACARA 2011b, para 4). The mathematical content and processes being planned for in this activity are for children to work towards level 1b of the numeracy continuum by exploring the attributes of everyday items and make direct comparisons based on the length, mass or capacity of an object using informal units to measure the objects. The dispositions being planned for in this activity is for children to learn and be open to new mathematical concepts and adapt it to their everyday lives through relevant experiences (DEEWR 2009, p.
The two lesson plans evaluated for this assignment are SIOP Lesson Plan Kindergarten by Theresa Nichols Hoffman-Boston Elementary School, Arlington, VA with topic: Basic needs of living things Length of Lesson: Two 40-minute class periods and SIOP Lesson Plan Grades 9 – 12 – ESL/ELA by Marybelle Marrero-Colón Professional Development Specialist, Center for Applied Linguistics with topic: Introduction to Critical Lens Essay Length of Lesson: Two 45-minute class periods.
Lines, S. (2014). Effectiveness of the National Assessment Program - Literacy and Numeracy: final report. Canberra: Senate Printing Unit, Parliament House.
Van de Walle, J., , F., Karp, K. S., & Bay-Williams, J. M. (2010). Elementary and middle school mathematics, teaching developmentally. (Seventh ed.). New York, NY: Allyn & Bacon.
‘Addition’ is the first operation that children learn from a young age and mastering it, is the first step toward the long-lasting appreciation of mathematics. Children in Early Years Foundation Stage (EYFS) do not need to memorise complex additions in order to become confident in dealing with basic ones. They need to practice counting such as ‘Counting On’, ‘Doubling’, learning
Concepts–3 Preschool. In Spies. R. A. & Plake B. S. (Eds.), The Sixteenth Mental Measurements Yearbook (pp. 150-155). Lincoln Nebraska: Distributed by the University of Nebraska Press.
N.G., 4 years, 11 months, embodied all I could ask for in a child to conduct such an interview on. Nearing her fifth birthday in the upcoming week, her age is central between ages three and seven, providing me with information that is certainly conducive to our study. Within moments upon entry into our interview it was apparent that my child fell into the preoperational stage of Piaget’s cognitive development. More specifically, N.G. fell into the second half of the preoperational stage. What initially tipped me off was her first response to my conduction of the conservation of length demonstration. Upon laying out two identical straws, her rational for why one straw was longer than the other was, “it’s not to the one’s bottom”. This is a perfect example of an intuitive guess, though showing a lack of logic in the statement. A crucial factor of the preoperational stage of development is that children cannot yet manipulate and transform information into logical ways which was plainly seen through the conservation of number demonstration. Though N.G. was able to correctly identify that each row still contained an equal number of pennies upon being spread out, it required her to count the number of pennies in each row. In the preoperational stage of development children do not yet understand logical mental operations such as mental math as presented in the demonstration. Another essential element that leads me to firmly support N.G.’s involvement in the preoperational ...
Mathematics has become a very large part of society today. From the moment children learn the basic principles of math to the day those children become working members of society, everyone has used mathematics at one point in their life. The crucial time for learning mathematics is during the childhood years when the concepts and principles of mathematics can be processed more easily. However, this time in life is also when the point in a person’s life where information has to be broken down to the very basics, as children don’t have an advanced capacity to understand as adults do. Mathematics, an essential subject, must be taught in such a way that children can understand and remember.
The more common notion of numeracy, or mathematics in daily living, I believe, is based on what we can relate to, e.g. the number of toasts for five children; or calculating discounts, sum of purchase or change in grocery shopping. With this perspective, many develop a fragmented notion that numeracy only involves basic mathematics; hence, mathematics is not wholly inclusive. However, I would like to argue here that such notion is incomplete, and should be amended, and that numeracy is inclusive of mathematics, which sits well with the mathematical knowledge requirement of Goos’
Ellyce Uy MATH335 201 *500+ words Introduction and Part One The introduction is about the author, a university mathematics teacher, and his deciding to teach elementary kids at Maalot, his overestimating of the ease it would be and the surprises and lessons he learned in his experience. Chapter one talks about the fundamentals and basics of mathematics, what math material should be taught in elementary school, and the profoundness and beauty of “simple” mathematics. Chapter one highlights what mathematics is, how it orders, generalizes and represents, why math is beautiful, whole numbers, meaning and calculation, and the decimal system. The most important and novel points that stood out to be from this section will be described below.
While numeracy and mathematics are often linked together in similar concepts, they are very different from one another. Mathematics is often the abstract use of numbers, letters in a functional way. While numeracy is basically the concept of applying mathematics in the real world and identifying when and where we are using mathematics. However, even though they do have differences there can be a similarity found, in the primary school mathematics curriculum (Siemon et al, 2015, p.172). Which are the skills we use to understand our number systems, and how numeracy includes the disposition think mathematically.
I believe that learning mathematics in the early childhood environment encourages and promotes yet another perspective for children to establish and build upon their developing views and ideals about the world. Despite this belief, prior to undertaking this topic, I had very little understanding of how to recognise and encourage mathematical activities to children less than four years, aside from ‘basic’ number sense (such as counting) and spatial sense (like displaying knowledge of 2-D shapes) (MacMillan 2002). Despite enjoying mathematical activities during my early years at a Montessori primary school, like the participants within Holm & Kajander’s (2012) study, I have since developed a rather apprehensive attitude towards mathematics, and consequently, feel concerned about encouraging and implementing adequate mathematical learning experiences to children within the early childhood environment.
Skemp, R (2002). Mathematics in the Primary School. 2nd ed. London: Taylor and Francis .
Learning Theories and Instructional Strategies The lessons contained in this unit of instruction were based upon Madeline Hunter’s Seven Steps of Lesson Plan Formatting. This lesson plan format is a proven effective means for delivering instruction. When designing lessons, the teacher needs to consider these seven elements in a certain order since each element is derived from and has a relationship to previous elements. It should be noted that a lesson plan does not equal one class period.
...S., … Killen, R. (2009). Professional Practice in Primary Education. South Melbourne, VIC: Cengage Learning Australia Pty Limited.
The early acquisition of mathematical concepts in children is essential for their overall cognitive development. It is imperative that educators focus on theoretical views to guide and plan the development of mathematical concepts in the early years. Early math concepts involve learning skills such as matching, ordering, sorting, classifying, sequencing and patterning. The early environment offers the foundation for children to develop an interest in numbers and their concepts. Children develop and construct their own meaning of numbers through active learning rather than teacher directed instruction.