Reflection Paper On The Lesson

The aims and importance of learning provision for numeracy development are to ensure all students understand that maths is a vital part of everyday life and will continue to be used throughout their life. Primary schools will teach students to learn various methods and techniques to be able to reach the correct answer. The end goal means more students will be able to solve a mathematical problem, independently, using a method that suits them. They can then develop their learning to improve their knowledge and apply it to real life situations; such as counting in groups of numbers such as 5’s or 10’s, which in turn can be applied when paying for

of contexts, checking their answers in different ways, moving on to using more formal methods of working and recording when they are developmentally ready. They explore, estimate and solve real-life problems in both the indoor and outdoor

The math concepts taught in this lesson are teaching the students how to use certain math formulas, and practice addition and multiplication. It is beneficial for students to know what tools to use for capturing and displaying information that is important to them (Davis, 2011). The science concepts taught in this

Jazmine was introduced to two digit addition. My first lesson focused on drawing tens and ones to solve two digit addition. This strategy would provide Jazmine with the visuals she needs to solve the problem. First, I did a quick review on how to draw tens and ones to represent a number. She was given three examples ranging from easy to hard. Jazmine showed no signs of difficulty and was able to complete the task. Then, I demonstrated how to use the drawings to add two digit numbers. I explained how she must draw the picture for each addend. Then, I explained that she must count the tens first and then the ones. She smiled and said “that's easy”. We went through a couple of problems together and Jazmine displayed that she understood the strategy of drawing tens and ones to solve two digit

Students had previously covered the topic of developing fluency in multiplication by 2-digit numbers. After that topic students moved on to cover number sense, dividing by 1-digit divisors using mental math to prepare them for the following topic of my learning segment. The topic of my learning segment consists of developing fluency, dividing by 1-digit divisors. I designed my lesson as a three-day unit focusing on long division by modeling division with place-value blocks, dividing 2-digit by 1-digit numbers, and dividing 3-digit by 1-digit numbers. Students were introduced to division prior to my learning segment but the struggled to understand and comprehend division because students were only introduced to the division algorithm and were not provided with a mnemonic to help them recall the steps. Students also weren’t introduced to division with manipulatives or drawings. Therefore, I

[In lesson 1 at time stamp 2:44, I illustrated a Math Mountain and asked students, “What Math Mountain is that?” A student gave an answer of six. I elicited the student’s response by asking, “How do you know that (name)?” The student responded by telling the class that one more than five is six. I continued to build on the students’ answer and circled the six at the top of the mountain. I explained that this was our big total, a vocabulary phrase. I ask students to raise their hands and tell us what the word total means. Some students were hesitant in defining this word, so they did not raise their hands. I went back to what a student mentioned earlier and circled the numbers as I spoke, “(Name) said that five plus one equal six. What do you think total means?” The same student gave the answer, “All of the numbers together.” I paraphrased their response and added to it by motioning my arms in a big circle while repeating, “Big total, it’s going to be the biggest number.” I also had the class repeat the word big total.

This synthesis paper is examining the direct link between counting and building student’s number sense. The study conducted by Baccaglini-Frank and Maracci (2015), number sense as being vital to learning formal mathematics and stated there was a positive correlation between using fingers for counting and representing numbers has a positive effect on number sense. Students need opportunities to practice counting and establish foundational skills in number sense in order to be successful during their mathematical futures. It was determined that touching, moving, and seeing representations are essential components of the mathematical thinking process (Baccaglini-Frank & Maracci, 2015).

The teacher will explain to students the meaning of why they need to know numbers.

The author explains how many students, especially those in the focused-upon second grade class, have difficulty explaining their “mathematical thinking process”. While they may provide correct answers using memorized calculations, they are unable to demonstrate their conceptual understandings or explain how they achieved the right results. As stated by the researcher, “it is important for students to be able to demonstrate their mathematical thinking as well as their method of solving a problem” (Kostos & Shin, 2010, p.223).

The learning provision for numeracy development for children is very important from the beginning of their learning platform as maths is a key in every day live for everyone.

Upon observing your class, we have learned a lot about the methods you utilize in order to help the students with mathematics and about how the students learn. Observing your class was both an honor and a learning opportunity for us, as you are an important, and well-respected faculty member in the school system. However, while we appreciate your goals and tactics to make learning mathematics easier for the students, we have discovered some flaws in the use of mnemonics, rules, and tricks for helping students understand the subject material.

The Case of Randy Harris describes the lesson of a middle school mathematics teacher, and how he uses diagrams, questions, and other methods to guide his students to a better understanding. Throughout his case study, Harris’ methods could be easily compared to that of the Effective Mathematics Teaching Practices. There are eight mathematical teaching practices that support student learning, most of which are performed throughout Randy Harris’ lesson. Harris didn’t perform each teaching practice perfectly, despite doing the majority of them throughout his lessons. The following are examples of how Randy Harris implemented the eight mathematical teaching practices into his lesson, and how the ones that were neglected should have been

For this mathematical report the theme that has been chosen is Number recognition. The report will investigate how children can learn the concept related to number through everyday experiences, such as, playing and painting. The assignment will be linked to the Early Years Foundation Stage (EYFS). The report will demonstrate the planning, implementing and evaluating a range of activities which will support children in their mathematics knowledge focusing on numbers three and four years old. Activities supported by the Early Years Foundation will be displayed in the plan and evaluated in the report. The report will contain thorough key theories of learning linking to the activities that will take place. The evaluation in the report

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.

Multiplication by ten gives students opportunity to explore larger numbers, and can also be extended on(Reys et al. ch. 11.4). In addition, multiples of 10 give students the knowledge that all digits move left one place and an additional place hundreths. This concept can be used to introduce the decimal place which is also moving place each time something is multiplied by tens. Exposing students to a range of examples which displays patterns that occur when multiplying by tens and hundreths will generate meaning of digits moving place (Reys et al., ch. 11.4).