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所在平台: Udemy |
课程主页: https://www.udemy.com/course/how-to-do-algebra/
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**课程名称：** 如何学习代数 (How To Do Algebra) **课程概述：** 这门课程旨在帮助学习者更快速、更有效地掌握代数问题解决方法。通过代数老师的视角，课程提供了实用的技巧、方法和策略，帮助你在代数学习中取得进步。学习者将了解到如何提高解题速度和效率，从而在考试中取得更好的成绩，赢得老师和同学的尊重，并为未来的大学申请打下坚实的基础。 **课程亮点：** * **提高解题效率：** 学习如何更快、更省力地解决代数问题。 * **提升学习成绩：** 掌握有效的学习技巧，在代数课上取得优异成绩。 * **增强自信心：** 通过出色的表现给老师和朋友留下深刻印象。 * **为未来铺路：** 提升数理能力，为大学申请增加优势。 * **掌握基础工具：** 了解代数学习所需的关键工具和技巧。 * **理解正确方法：** 学习代数问题的正确解题思路。 **课程目录：** * **引言：** 学生应如何应对代数学习。 * **第一章：** 代数学习的基础和学生心态。 * **第二章：** 预备课程，复习基础算术。 * **第三章：** 整数运算：加法、减法、乘法和除法。 * **第四章：** 括号的使用。 * **第五章：** 运算顺序。 * **第六章：** 表达式的翻译：代数符号和运算符号的含义。 * **第七章：** 实数性质。 * **第八章：** 运算性质。 * **第九章：** 指数定律。 * **第十章：** 解代数问题。 * **结论：** 推荐学习资源。
If you want to learn how to solve algebra problems faster with less effort, then get the "How To Do Algebra."In this step-by-step guide, you will discover tips, techniques, and strategies on how to become better at Algebra from an Algebra teacher's perspective.- How to solve Algebra problems faster with less effort.- Get better grades in Algebra class.- Impress your friends and teachers with much better scores.- Gain respect and a better reputation as a great student.- Please your parents with better scores in your math class.- Learn studying techniques to get better grades than other students.- Have a better success in math to look better in your college applications.- Discover the basic tools and tips to succeed in Algebra.- Understand how to solve Algebra problems the right way.- And much more!Table of ContentsIntroduction.How Students Should Deal With Algebra.Chapter 1 - Pre-Requisite In The Study Of Algebra. Teacher Motivation. Outlook Of Students. Chapter 2 - Preparatory Lessons. Review Basic Arithmetic. Chapter 3 - How To Deal with Integers. Integer Addition. Integer Subtraction. Integer Multiplication and division. Chapter 4: Grouping Symbols. Chapter 5: Series Of Operations. Chapter 6: Translating Expressions. Algebra Symbols And Translations. Operation Symbols And Translations. Chapter 7: Properties of Real Numbers. Chapter 8: Properties of Operation. Chapter 9 - Laws of Exponents. Chapter 10: Solving Algebra Problems. Conclusion. Recommended Resources.
