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The impact of technology on student achievement
The impact of technology on student achievement
The impact of technology on student achievement
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L1 Learning Context - College Level L1 Learning Context – Master’s Level L1 Learning Context – A Job Position L2 Learning Context – Ph.D. Level
Classroom Context 1. Students' learning mainly evaluated examinations. 1. Students' learning evaluated through assignments, examinations, and a thesis. Learning happened in an office-based space. 1. Students' learning evaluated through assignments, examinations, a candidacy exam, and a dissertation.
2. Assignments mainly consisted of math questions. 2. Assignments mainly consisted of math questions. 2. Assignments include short-answer questions, short papers, presentations, and projects.
3. Data do not show prominence of peer collaboration. 3. Wrote assignments and prepared exams with peers.
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3. Prepared his qualifier exams with peers. Pedagogy and Interaction 4. Instructors adopted traditional instructional styles (e.g., wrote notes on a chalkboard and gave a lecture in the front of the class and students took notes). 4. Instructors mainly adopted traditional instructional styles (e.g., wrote notes on a chalkboard and gave a lecture in the front of the class and students took notes). Some instructors would employ slides to teach. Learning happened on the job mainly through supervision by his supervisor. The Taiwanese government’s research organization encouraged independence in working and interactions were mainly with his supervisor and collaborators, including scholars, professors, and industrial workers. 4. Instructors adopted traditional teaching styles (e.g., mainly used a chalkboard to teach). 5. Few student-to-student and instructor-to-student interactions during class. 5. Few student-to-student and instructor-to-student interactions during class. 5. Few student-to-student and instructor-to-student interactions during class. Language of Instruction 6. Some teaching materials were written in Chinese and some in English. 6. Teaching materials were written in English. Interactions were mainly in Chinese. Some job-related publications were in Chinese and some in English. 6. Teaching materials are written in English. 7. Chinese was the main language in and outside of class. 7. Chinese was the main language in and outside of class. 7. English is the main language in and outside of class. 8. Data do not show prominence of whether instructors' notes were written in Chinese or English. 8. Instructors' notes on a chalkboard were written in English. 8. Instructors' notes on a board are written in English. Technological Infrastructure 9. Data do not show whether the department was equipped with technological infrastructure or whether teachers employed technologies in their teaching. 10.
Mainly used textbooks as a resource for getting answers to questions.
11. Data do not show prominence of using online discussion forums. 9. Data do not show whether the department was equipped with technological infrastructure. However, Zhi-Kai's advisor employed slides, video-recording, and his own website.
10. Mainly used Google search engine and Google Scholar to look for answers for his math assignments.
11. Often went to PTT (a famous Taiwanese online university discussion forum) to ask and answer statistical questions. Day-to-day work technologies, including a desktop, a laptop, statistic software, such as R program, processor software, such as LaTeX and BibLaTeX, common use of internet, citation software, such as Mendeley. 9. Data do not show whether the department is equipped with technological infrastructure or whether professors employ technologies in their teaching. However, Zhi-Kai uses his personal laptop to obtain online sources, run statistical programs, write papers, and prepare presentations.
10. Mainly used Google search engine and Google Scholar to look for answers for his math assignments.
11. Often go to PTT (a famous online Taiwanese university discussion forum) and Facebook to ask and answer statistical
questions. Learning Habits 12. Quietly listened to lectures and took notes by hand. 13. Did not preview and review teaching content before and after class except when preparing for exams. Data do not show whether he understood instructors' lectures and notes. 14. Data do not show prominence of doing co-curricular activities. 15. Data do not show prominence of his preference for exams or research. 12. Quietly listened to lectures and took notes by hand. 13. Did not preview and review teaching content before and after class except when preparing for exams. Data do not show whether he understood instructors' lectures and notes. 14. Attended Taiwan statistical conferences. 15. He preferred doing research to taking exams. Work habits included typical use of statistical analytic procedures, independent investigation of research-related and assigned tasks, constantly learning about appropriate communication skills based on work-related incidents that needed consultation. 12. Quietly listened to lectures and took notes by hand. 13. Previewed and reviewed teaching content before and after class because sometimes he couldn't understand instructors' lectures and notes. 14. Attend departmental seminars, reading groups, and Taiwan and American statistical conferences. 15. He preferred doing research to taking exams.
I hope I have answered the question “What was his personal life like?” good in here and would like to summarize by saying that he was able to overcome all odds to become a famous inventor that even had a movie made by him. I would also like to say that He made many, many products that we still use all from simple plants like peanuts in summary to the answer of the question “What did he actually do?”. He also had many hobbies that ended up in helping many people (“What did he like to do when he wasn’t working?”). I have found that this man that I knew nothing about before the report is one of the few real life people I know of that overcame so many things in his life that almost no one even knows
the T.V. shows and movies. He was able to read books and talk like any other
He finished his doctorate, started concentrating on identity. It is said that he was the first teacher to instruct a school level course on identity hypothesis, a course that today is required by about all undergrad brain science majors.
After graduating from MIT, he went straight into work at Bell Laboratory. He did most of his research in solid state physics, especially vacuum tubes. Most of his theoretical advances led the company to conquer their goal of using electronic switches for telephone exchanges instead of the mechanical switches there were using at the time. Some of the other research he did was on energy bands in solids, order and disorder in alloys, self-diffusion of copper, experiments on photoelectrons in silver chloride, experiment and theory on ferromagnetic domains, and different topics in transistor physics. He also did operations research on individual productivity and the statistics of salary in research laboratories.
...ibutions to analytic geometry, algebra, and calculus. In particular, he discovered the binomial theorem, original methods for expansion of never-ending series, and his “direct and inverse method of fluxions.”
... eventually used his abilities in both math and science to help his interest in alchemy. Alchemy is producing gold from other metals as well as discovering cures for illnesses. Many philosophers had believed and tried alchemy using science and math alchemy was proved not possible.
Ibn Sina learned math very quickly, and later moved on to more complex material. (Page 44)
At the University of Chicago Edwin studied mathematics and physics. He also played basketball and led his team to a conference championship in 1907. He worked as a lab assistant...
in his spare time. In 1905 he submitted one of his many scientific papers to the
Although I only mentioned three of his most famous contributions to math, there are many more. Archimedes was the person to prove that the area of a circle was equal to pi multiplied by the circle’s radius squared. He also calculated the volumes of parts of many other shapes including spheroids and conoids. The things that he came up with with little to no prior information to work with are used to help millions of people do different things. He was one of the most brilliant minds the world has ever known and without his work, math would not have come as far as it has
Leonardo created five mathematical works during his lifetime, and four of these became popular books about his discoveries. It has later been discovered that during his lifetime
His spent his life almost entirely in his hometown; he did not go more than a hundred miles only when he lived for several months in Arnsdorf as preceptor. Living in that city he worked as a private tutor to earn a living after the death of his father in 1746. When he was thirty-one years old he received his doctorate at the University of Konigsberg, then he started teaching. In 1770 after failing twice in trying to get chance to give a lecture and have rejected offers from other universities, he finally was appointed ordinary professor of logic and metaphysics. He taught at the university and remained there for 15 years, beginning his lectures on the sciences and mathematics, however over time he covered most branches of philosophy.
The mathematician was never married throughout his whole life. However, he did have a relationship with a woman named Marina Gamba, whom he met on one of his trips to V...
It was in the Town High School that Ramanujan came across a mathematics book by G. S. Carr called Synopsis of Elementary Results in Pure Mathematics. Ramanujan used this to teach himself mathematics. The book contained theorems, formulas and short proofs. It also contained an index to papers on pure mathematics.
He would then move to Switzerland for a job as a teacher, then return home to teach at the local university until he retired. He would stay in his hometown, after he retired, and would do almost all of the works that he is known for. He never married, and lived with one of his unmarried sisters for most of his later life. He came into contact with many other mathematicians, friends, foes, and rivals until he died in 1916. But the majority of his works created during his retirement did not get famous until after he died.