The sequence of three Year 1 mathematics lessons (Artefact 4) were created as an assignment for EDP2222. For this assignment we were required to select a content descriptor from the Australian Curriculum; Mathematics and plan a sequence of three mathematics lessons designed to actively engage students. We were required to provide a full lesson plan for the first lesson and a flow chart that included the content, resources and assessment for the next two lessons. This sequence of lessons is designed to teach students to represent and solve simple addition problems using a range of strategies including counting on, partitioning and rearranging parts (ACMNA015).
The lesson plans were designed following the backward design process (Wiggins & McTighe, 2001) (2.2). Following backward design included considering the Australian Curriculum: Mathematics in order to identify the learning goals and decide on what evidence, both formative and summative would indicate that learning had taken place (Wiggins & McTighe, 2001). The students are introduced to
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The use of the picture book “Miss Spider’s Tea Party” provides ‘real life’ purpose to problem solving making it relevant to all students and encouraging applied thinking (Fisher, 2005) (2.1). Concrete materials including addition mats, number lines and plastic insects were used throughout the lesson plans to incorporate hands on activities to help students to gain a deep understanding of addition (Booker, Bond, Sparrow & Swan, 2004; Dole, 2013). The students’ mathematical thinking was challenged and they were given an element of control over their learning through having the opportunity to create their own addition problems for themselves and each other to represent and solve (Fisher, 2005). Questions were used throughout the lesson plans to challenge mathematical thinking (Fisher, 2005)
Every day, mathematics is used in our lives. From playing sports or games to cooking, these activities require the use of mathematical concepts. For young children, mathematical learning opportunities are all around them. Knaus (2013) states that ‘Young children are naturally curious and eager to learn about their surroundings and the world they live in’ (pg.1). Children, young and old, and even adults, learn when they explore, play and investigate. By being actively involved, engaging in activities that are rich, meaningful, self-directed and offer problem solving opportunities, children given the chance to make connections with their world experiences (Yelland, Butler & Diezmann, 1999). As an educator of young children,
Artifact: The artifact is to execute a mathematics learning plan for fourth graders that facilitates and encourages both individual and group motivation whilst encouraging social interaction while both levels of motivation are being fostered. As suggested by the assignment and principle, heavy use will be made of technology as it is proven that technology can be used to facilitate and speed the learning process as well as interactions among the group.
This program is appropriate in a diverse, 4th grade general education classroom. The modules are made up of “Topics” and “Lessons” that are aligned to Common Core State Standards (CCSS). Each module provides the foundational standards needed for the lessons (i.e. CCSS from the previous grade), as well as the focus grade level standards. The first module introduces concepts which are then spiraled within the next module’s focus. While the modules are thematic and based on each mathematics domain (base ten numbers, geometry, fractions, data, algebraic thinking), some standards are seen across topics and lessons. Each lesson has allocated time to four major components: fluency practice, concept development, application problems, and student debrief.
The stage 4 mathematics Unit of Work (UoW) “Unit 10 Measurement, Length, Perimeter and Area” implements an array of concepts to aid the students to learn multidimensional mathematics through applying an Aboriginal perspective. These concepts that are outlined are the choice of and conversion between metric units, establishing and using formulae to solve perimeter and areas of squares, rectangles and triangles, utilising pi and solving perimeters of circles and solving problems using perimeter, area and circumference. Although the unit mentions the importance of the use the Mathematics problem solving there is a majority of content that is missing on the cultural aspect of mathematics as it highlights the prominent use of one-dimensional Mathematics.
Multiplicative thinking, fractions and decimals are important aspects of mathematics required for a deep conceptual understanding. The following portfolio will discuss the key ideas of each and the strategies to enable positive teaching. It will highlight certain difficulties and misconceptions that children face and discuss resources and activities to help alleviate these. It will also acknowledge the connections between the areas of mathematics and discuss the need for succinct teaching instead of an isolated approach.
The planned supports, including allowing Peter to have more time to solve problems, work with a general education peer (this peer should be a trusted individual that we know Peter will work well and effectively with), and the visual manipulatives, align with the learning goal by having a visual learning tool that allows the students to use equal groups and repeated addition to understand that concept of multiplication. Peter will be supplied with a list of activity instructions, and will be supplied with a math addition fact table to assist him (this list will include information that the class has previously discussed during class) with repeated addition.]
[As a result of the step by step direction in the reengagement lesson, I want students to be able fully grasp the concept of addition; and how the knowledge of addition can be used to provide answers to expressions that require the decomposition of numbers totaling 8, 9, 10. The state standard that I am addressing in this reengagement lesson is 1.OA.1 Common Core State standards; use addition and subtraction within 20 to solve word problems involving situations of adding to, taking from, putting together,
The learning outcomes are important. There has to be a reason on why something is being taught, and how it will be useful to the students future. Throughout the paper, I’m going to give you an example of a lesson plan I
On TC1MAT412 (teaching and learning mathematic 2 ) , for the second and final project we were require to design four lesson plan from one unit of a chosen cycle one math book , each member should work on one lesson , and design a lesson plan for it that contain instructional objectives ,strategies , activities ,assessment , and homework . And as a group we need to write introduction, conclusion, and reflection and design PowerPoint presentation for this project.
While watching National Hockey League (NHL) games, I often heard the play-by-play announcer mention at the start of the third and final period how it would be tough for a team to come back from a one goal deficit. This led me to wonder just how difficult it was mathematically, and how much previous periods affected the final one. In this project, I will investigate whether the scores at the end of the first period affect the final score of NHL games.
2. Describe the pattern of growth in the “Number of people told” column for both Scenario A and Scenario B.
| As a group students will compare their results in their practice problems and create questions for discussion.
Mathematical activities at Ysgol Dolafon are delivered in accordance with pupil’s individual needs and great deal of emphasis is given to continuity of learning. Ample opportunity is provided for pupils to discuss their understanding of concepts as they progress and teachers are aware of the importance of eliminating any gaps in the children’s mathematical knowledge. The Welsh Assembly Government guideline for Mathematical Development maintains that: ‘It is crucial that gaps in children’s mathematical learning are avoided, so that children do not miss out on essential elements in their understanding of mathematical concepts’ (WAG 2008) and Ysgol Dolafon fully agrees with that statement.
Maths is ubiquitous in our lives, but depending on the learning received as a child it could inspire or frighten. If a child has a negative experience in mathematics, that experience has the ability to affect his/her attitude toward mathematics as an adult. Solso (2009) explains that math has the ability to confuse, frighten, and frustrate learners of all ages; Math also has the ability to inspire, encourage and achieve. Almost all daily activities include some form of mathematical procedure, whether people are aware of it or not. Possessing a solid learning foundation for math is vital to ensure a lifelong understanding of math. This essay will discuss why it is crucial to develop in children the ability to tackle problems with initiative and confidence (Anghileri, 2006, p. 2) and why mathematics has changed from careful rehearsal of standard procedures to a focus on mathematical thinking and communication to prepare them for the world of tomorrow (Anghileri).
When planning unit outcomes, the Australian Curriculum, local context and needs of individual students are considered. This ensures relevant stakeholder interests are balanced and meaningful outcomes developed (Dowden, 2013). The Australian Curriculum, guided by the Melbourne Declaration on Educational Goals for Young Australians, outlines the official mathematics curricula to ensure students are taught the required knowledge and skills needed is consulted initially (Dowden, 2013). This is important as the Australian Curriculum has been planned with future educational and employment goals