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YOU are better than YOU think. Show yourself how:
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-/[]\- Logic chapters 1 to 5 re- appear not in sequence, as is or longer, in Volume 1A, Pattern Based Reason, Bon Appetite. Logic
Mastery Logic mastery makes the hard, easier. Logic mastery leads to better, stronger and richer comprehension. Logic mastery improves reading and writing. Logic mastery ease learning difficulties. Logic mastery gives a headstart. In sum, logic mastery will develops critical thinking, improve reading and writing, and give a firmer base for work and studies at many levels. Good luck. After logic, (a) continue reading Three Skills for Algebra, chapters 8 to 14 and do so alongside site area on solving liinear Equations ; or (b) see this calculus starter lesson and Volume 3, Why Slopes & More Math, chapters 2 to 6;
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-/[]\- What may be learnt and when depends on how skills and concepts are developed. Making the hard easier and clearer will allow earlier & richer development of skills and concepts. Try the Twiddla
Whiteboard. In principle, it allows
to people to draw and chat together online on a copy of this webpage or a clean
sheet. The chat may be via text or audio. Visit www.twiddla.com
to set up whiteboards to work with the webpage of your choice. |
Student Motivation
An advisor should not give direct advice. The advisor instead offers open or multi-choice problems for others, interested parties, students, sons or daughters, to solve. Then they have a say in what to do. No one likes to be told. Here are a few questions or problems for your teen to consider. While some teenagers may skip the terrible teens and remain polite and serious, the terrible teens arrive sooner or later for most. During that period parents can do no right. And during that period if not before, school may become less attractive. Elementary students may be motivated by the notion that school attendance helps them grow-up or mature, but after several years of schooling from ages 6 to 13 say, school loses it appeal. It is compulsory, parent and teachers may not be say clearly why school is necessary except for bureaucratic need for a high school graduation as a ticket to further studies if not employment. Compulsory instructions may seem pointless for some students. The question of why go or why stay does not have a clear nor immediate answer. The reward if any lies in the future.
Students in the past and today have been expected to bring their own motivation. That motivation may be inherited from parents. Students with motivation, regardless of source, will go further than students with out. The will to learn is important. Teachers and school may provide encouragement. Instruction in not leading to definite ends, but in leading to general ends cannot say to a student in concrete terms why he or she should work at their studies and take those studies seriously. General statements of the importance of education may lack specifics. So education itself may mean following a dream or path with no definite aims nor ends. And in those circumstances, loss of interest in school may be a sign of intelligence. Parents and Course Designers need to consider the question of leadership, the question of how to provide motivation for learning. Attempt to provide motivation are provided by the appendices in site volume three skills for algebra on what to do in school and why, and on how to study mathematics and why. Besides those appendices, parents may give their teens and younger charges a message, namely that mastery of logic and arithmetic (fraction sense) is provides the intelligence needed to follow multi-step methods in many arts and disciplines at school, home and work. The knowledge that an error in one step makes all that follow wrong or likely to be wrong is a sign of intelligence and application provided by the mastery of logic and arithmetic. Remark: In mathematics, the key to success is fraction sense and fraction skills. If you have a teen in difficulty in mathematics, see if you can convince him or her to consolidate basic skills. The site area Solving Linear Equations with Stick Diagrams and Fractions may help.
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www.whyslopes.com
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