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The analyzed issues involve; goals, constraints and relationships (Walle, 2013). The analysis aims at planning the solution pathway, instead of only directly illustrating the answer. The mathematically proficient learners adequately understand the correspondences involving equations, tables, graphs, trends. The key learning objective for the mathematics lesson is; to enhance the proficiency in addition and subtraction. The students will apply their understanding of addition and subtraction to improve calculation fluency within 100.
One example of this is 20+40=60; another example is 50-10=40. The students are also expected to analyze problems within 1000, by applying addition and subtraction models. The academic language involves grammar, examples and discussions. The grammar aspects give the learners adequate understanding of the mathematical signs (Johannes, 2013). The = sign illustrates that two value sets are equal. For instance 4+7=11, illustrates that the sum of 4 and 7 totals to 11. The sign > illustrates that one number is greater than another number of set of numbers.
For example, 20-5>10 denotes that the difference between 20 and 5 is greater than the 10 value. The learning target and also environment is student friendly. The discussion sessions enables the students to analyze the path to answers, in line with the instructions of the teacher. The learners are also greatly encouraged to ask questions, especially in areas that are confusing. This enhances understanding, as the teacher is then the opportunity to further elaborate on the pathways to reaching the solution.
Formative assessment is applied during the lesson. The teacher assesses students understanding through mostly applying questions. The students are given questions, and then through class discussions the pathways to the solutions are discussed (Alphonso, 2013). Another aspect of evaluation entails given quizzes during the course of
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