They also teach “students the basic educational skills they need to succeed academically” (“Elementary School Teacher” Occupational 1). Another responsibility is providing students with a variety of different learning experiences. They “encourage students intellectual growth by preparing, presenting, and explaining information on a level that the kids can understand” (Cassedy 1). Reinforcing appropriate communication, social skills, self-control, cultural diversity, drug prevention, sharing, and responsibility are also in the description. So they not only teach academically, but they also “help students learn about themselves and the world while preparing them to face future challenges” (“Elementary School Teacher” Occupational 1).
Students use math skills not only in math classes, but also in other classes such as chemistry, physics, and economics. By teaching students spatial reasoning skills at a young age, they have the ability to acquire the necessary math skills to achieve in higher-level math classes and math-related career fields. Spatial reasoning is an essential aspect of math education. By acquiring spatial reasoning skills, students also acquire mental rotation, visual spatial reasoning, and spatial vocabulary. Students are taught to think about how an object will look if they rotate it before they do it.
An interesting discovery from this view of learning is that the mind is not just a sponge able to soak up every bit of information it is presented with. The generative learning theory allows one to realize the importance of creating meaningful learning opportunities in the classroom. If a teacher can allow students to be hands-on in the class a large amount of the time and the ability to create their own meaningful solutions to concepts presented in class, they will experience success in the classroom. A student needs to be able to make a unique personal link to the information they are present and themselves for adequate learning to occur in their mind. As a result, the teacher plays a key role in presenting students with different methods and opportunities for generation and improved comprehension of topics they may struggle with throughout their educational career or in any learning environment they may be presented with in
Their bodies want to know what the movement feels like to use it as a reference point later on. That’s why as a teacher, simulations, guidance, and practice are important for this kind of students – especially in STEM (science, technology, engineering, and mathematics) education. Why are simulations, guidance, and practice important for kinesthetic learners? One reason, in particular, involves their thinking ability. To put it a different way, using simulations and practices in class increases students critical thinking ability which is the main goal of helping student transition into active learners according to Concordia
Edmunson says something similar “Teachers who really do confront students, who provide significant challenges to what they believe, can be very successful,” ( Edmundson, para 37) this means that teachers who introduce methods that challenge the students can actually teach them on a on a more critical level. “ By confronting students with uncertainty, ambiguity, and conflicting perspectives, instructors help them develop more mature mental models that coincide with the problem-solving approaches used by experts.” ( Lombardi, pg. 10) Each of these people tell how authentic thinking can be helpful and work towards teaching students on a more detailed level. While this only works if the teacher in question knows what they are
Part B Introduction The importance of Geometry Children need a wealth of practical and creative experiences in solving mathematical problems. Mathematics education is aimed at children being able to make connections between mathematics and daily activities; it is about acquiring basic skills, whilst forming an understanding of mathematical language and applying that language to practical situations. Mathematics also enables students to search for simple connections, patterns, structures and rules whilst describing and investigating strategies. Geometry is important as Booker, Bond, Sparrow and Swan (2010, p. 394) foresee as it allows children the prospect to engage in geometry through enquiring and investigation whilst enhancing mathematical thinking, this thinking encourages students to form connections with other key areas associated with mathematics and builds upon students abilities helping students reflect
There are different strategies that can be used by the teachers for effective class management among which the most significant is clearly setting out the format of lessons. This is done with the help of setting objectives and aims, giving regular positive feedback, reviewing the learning outcomes and giving an in depth summary and final exercise to the students. While on the other hand, the teacher can also make use of rubrics for understanding the abilities of students. The teachers can also make use of self-reflection as the strategy for class management because it helps the students in analysing their own learning and development abilities. With the help of this strategy, the teacher would be able to determine the pros and cons of each
Fluency is an important variable to measure students’ progression in mathematics that requires more complex steps for completion that go beyond initial acquisition (Skinner & Schock, 1995). The next stage is generalization stage, in here the student is able to perform a behaviour under conditions that differ from those conditions during training. An example of this is when a student is trained to provide a verbal response of “Four” when presented the stimulus “2 x 2,” can
My multiliteracy developed with access to further information and questions using technology with my reading, writing and computer developed skills and also with my own personal interest in hygiene, technology and reading. I am equipped with the necessary skills to be fully functional in our multiliteracy society. Multiliteracy is important and it is important for teachers to know their learners multiliteracy journey and history in order to have personal insights as to why a certain child is either lacking a skill or why a child is the way he/she is. It is important as teachers can discover children’s’ abilities and help with skill development. Teachers can also learn about a childs’ experience and offer help and attention.
I plan to be creative when it comes to math, and find ways where my students can construct their own learning and develop their own understanding behind the concepts of mathematics. I love the idea Tsuruda had of having students write reflections about their learning. I think this is a great way to gain insight on how his students learn, what they understand, and what they still need help on. I would like to use reflections in my math classroom one day because I believe it takes you into the student’s mind which will further help me as a teacher facilitate ways to build off the child’s knowledge in a way that is unique to their learning style. Overall, I believe constructivism is the best approach not only in math, but in every subject, because it focuses on the development of the whole child and creates life-long knowledge in an