Throughout adolescence the words of the classical philosopher, Proclus, have stayed with me: “Wherever there is number, there is beauty.” Ever since I was a child, mathematics has held deep meaning, unlike any other field of study. While my classmates struggled I saw solutions that were evident almost effortlessly. Moreover, the very process of computations and finding the logic contained in every complex equation has been a challenge I have always welcomed enthusiastically.
Over the course of my studies my classmates have frequently come to me for informal tutoring. During 5th grade, I helped any classmate lost in determining fractions and decimal multiplication, always willing to offer guidance. When I came to the United States in 9th
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Indeed, the current technological revolution would not have taken place without a firm foundation in advanced mathematics. When I speak of ‘sensitivity’ for me that means not having to immerse yourself in doing a huge number of exercises or memorizing some formulas and then forgetting them as soon as the semester is over. I would rather try to understand each concept and the rationale behind the proof for each theorem. Therefore, every time I acquired new knowledge in a mathematics course I would make every effort to make certain I understood every definition and the related conditions behind each question. As English is my second language, I strove to gain a thorough understanding of the new definition learned, but I still persisted knowing how much I would benefit from the effort. Now, as part of my learning process, it has become my habit to ask professors probing questions that initially may have stumped me when first exposed to the new materials. However, now my background is sufficiently advanced that I can readily discern patterns between newly acquired information to that which I have learned before. I sense the symmetry as well as the logical extension of the base concept. Most of all I see the interrelationships. When …show more content…
When still a freshman I was given the opportunity to organize the pre-test math review session for my program’s students. Here I did extremely well, exceeding expectations. I also presided over the Putnam Review, which was a weekly math competition arranged in collaboration with my professor. As a tutor in the Math Lab I willingly shared my skills with my peers, which was a source of much personal satisfaction. There no question that my ability to quickly learn is largely due to the many levels I see in responding to an equation, not only seeking to solve the problem at-hand, but also appreciating the entire process; how my mind works in finding solutions. My only limitation at this point is that English, as my second language, still seems a little difficult to me at a scholarly level. Thus I have arranged for an exchange. When tutoring fellow students in math they are happy to work with me to improve my English skills to meet my own exacting high
Guided Practice PERFORMANCE TASK(S): The students are expected to learn the Commutative and Associative properties of addition and subtraction during this unit. This unit would be the beginning of the students being able to use both properties up to the number fact of 20. The teacher would model the expectations and the way the work is to be completed through various examples on the interactive whiteboard. Students would be introduced to the properties, be provided of their definitions, and then be walked through a step by step process of how equations are done using the properties.
The common core standards require students to learn how to solve problems in mathematics and English through complex ways. Catherine Snow, a graduate from Harvard of School of Education, argues, “if you’re never teaching them complex stuff… they never learn complex stuff” (Turner, 1). It is true that by learning things the hard way will increase the child’s critical thinking skills and ability to understand the subject’s content. However, Snow misses a point of the downside of the common core. Teaching students a complex way to solve a problem without the basic knowledge in the first place will make the child even more confused on how to solve the problem.
As his seventh grade math teacher, I appreciated his determination and perseverance when he faced challenges. Edward frequently asked questions, attended tutoring when he was unsure of his abilities (though he often knew more than he gave himself credit for), and was willing to do more practice problems to ensure mastery of skills. Edward helped others feel more comfortable about asking questions in class. As an eighth grader, Edward continues to excel in the classroom.
The Ignation Philanthropic Council is a student run organization. We distribute a sum of money to a variety of non-profit organizations. Being a part of the IPC has been an incredibly rewarding experience, and I really enjoy giving back to my community. Peer Tutor:
That change of motive, prompted me to begin attending all after school tutoring sessions to learn to master my skills by seeking any and all resources available, including other math teachers on campus. My perseverant efforts were recognized by my teacher and he began to have an interest in helping me in my pursuit and desire to improve. Additionally, he began to understand my deep incentive to destroy the imposed profile. My test scores began to rise exponentially.
From a young age, my passion lay in my utter fascination with numbers and mathematical concepts. Whether I recalled sport stats or my teammates’ swim times to adding the total for the groceries we were purchasing, math has always been in my blood. Math problems are puzzles that need to be cracked, especially in calculus, with challenging and intriguing
Mathematics is elegant, and simple; you just have to stick with it to see it. That night, I called my cousin, and gushed to her--I could hear her smile through the phone. Someone finally got it. Pure math isn’t pretentious, useless nonsense, it’s art for art’s sake.
Often enough teachers come into the education field not knowing that what they teach will affect the students in the future. This article is about how these thirteen rules are taught as ‘tricks’ to make math easier for the students in elementary school. What teachers do not remember is these the ‘tricks’ will soon confuse the students as they expand their knowledge. These ‘tricks’ confuse the students because they expire without the students knowing. Not only does the article informs about the rules that expire, but also the mathematical language that soon expire.
In her home in Chicago, there was a compass shaped painting on her living room floor, she used this platform as her stage and gathered her siblings to teach them math. She drew geometric shapes with vibrant markers on her small whiteboard to show the beauty of mathematics. As she illustrated these intricate geometric shapes it became a simple yet utterly striking work of art. Her imaginary classroom was the stepping stone that brought forth joy, eagerness, and yearning to become an influential math teacher. As a first-generation college student, Professor Espana attended Miami Dade College where she was competing amongst students who were already fluent in academic terminology and culture.
When an individual studies a subject in depth, the understanding is likely to increase and develop over a
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
Now there is a shift for students who are not going to major in [inaudible][00:00:40] fields, to take math courses that are more, they use the term relevant, to their everyday lives, or are going to better prepare them for the field that they
In addition, I do not study English only for communicating, but also for college in America. Luckily, American teachers are very kind and lovely; they know my level of English and teach me very carefully. Also, I have studied very hard since I came here, and I have made remarkable progress in my English. I know that my English is not so good, so I try to study hard every day. I will try as best as I can to improve my English for the
If I had never started tutoring kids in fifth grade then my appreciation for sharing my love for school academics wouldn’t gotten to where I am today. By providing tutoring assistance helped me understand that we all learn differently. I hope that all the students I tutored will continue to improve academically. While tutoring was challenging and required patience, it was a valuable rewarding experience.
Theory of Knowledge Essay “Without application in the world, the value of knowledge is greatly diminished.” Consider this claim with respect to two areas of knowledge. In contemporary society, it is often argued that the value of knowledge is determined by its application to the real life situations. I am of an emphatic opinion that without application, the value of knowledge certainly abates.