X-Maths Olympiad 新加坡小学奥数竞赛培训

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X-Maths Olympiad 新加坡小学奥数竞赛培训

X-Maths Olympiad Singapore 帮助新加坡小4-小6的学生准备各类奥林匹克数学竞赛，比如SMOPS，NMOS，RIPMWC，Mathlympics, AMC-8等。若感兴趣了解更多详情，请访问X-Maths Olympiad 的网站：https://sgxmaths.wordpress.com/home

学习奥数意义何在？

奥数培训能够帮助学生提高逻辑思维能力和多角度解答问题的能力。毋庸多言，奥数学习自然会提高学生小4至小6阶段数学成绩。另一个重要原因是奥数成绩可以是学生通向顶尖学校DSA招生的敲门砖。尤其是对于一些没有机会进入GEP项目，但是在小学后半段开始发力，特别是在数学学科有潜力和兴趣的学生，奥数竞赛奖牌是学生个人能力的有力证明，若能争取到名校IP项目名额，学生也会降低PSLE考试分数的压力。

X-Maths 教学模式: 1对1培训或5-7人小班奥数培训

• 打造扎实数学基本功，根据学生特点制定个性化培训方案
• 重要知识点提前学，也有助于提高学校考试和PSLE成绩
• 培训关键技能：包括逆向思维、批判性思维、速算巧算技能、分析解决问题技能、规律总结能力等
• 激发对于数学学科的兴趣，热爱是走向成功的巨大动力
  

X-Maths培训刘老师：国大博士毕业，奥数竞赛一等奖得主，曾经带过的新加坡小学生有在RIPMWC, NMOS，Mathlympics, AMO，SMKC， AMC8，SASMO竞赛中获奖。更多详细介绍：https://sgxmaths.wordpress.com/about

联系方式：刘老师，电话／whatsapp 8624 - 6877或者扫微信码添加好友（二维码见帖子下方） 华文/英文授课均可

刘老师时常通过wechat，短信，whatsapp等方式与学生家长进行沟通反映情况，也会在闲暇时间帮学生解答题目，以下是一些跟学生和家长互动的手机截图：

有任何问题，欢迎通过以下更多方式联系X-Maths：https://sgxmaths.wordpress.com/contact

新加坡中小学奥数竞赛项目简介(i) ：https://sgxmaths.wordpress.com/2017/05/10/新加坡中小学奥数擂台知多少？（part-i）

天道酬勤，祝愿每一位莘莘学子都走出属于自己的的精彩成长之路！

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数形结合，是把代数中的问题和解析几何中图形特性的应用结合在一起解决问题的有效方法，几何图形问题可以转化为代数运算来解决问题，同样的，代数中的问题可以利用几何图形的性质来解决，

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还有不到两周就开考了，祝考生们轻松应对，发挥出自己的好水准！

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推荐最近的一部电影 the accountant，跟数学有啥关系？一个有自闭症的数学天才，算账一目十行，行走于正邪之尖，是今年动作片里故事讲的很棒的一部，如果喜欢看数学相关的电影，美丽心灵 a beautiful mind，肯定要温故一下哦，讲述了博弈论大牛，具有精神分裂的数学家纳什的故事，天才与疯子往往也在一线之间。

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Teaching goals: 1) improve student's exam result 2) culture student's interests in maths subject. 3) widen the student's logical thinking ability.

Teaching method: based on the Singapore A-level maths Syllabus to build solid foundation for the student, then improve the student's overall understanding by getting deep to the principles, and further challenge the students with harder questions.


Two common mis-concepts of JC students during my teaching: 1) just memorize the equations and methods, can already! Comment: Memorize of course is important no matter what subject we are talking about. But maths has very strong internal logic and reasoning. Also, the exam questions could be very flexible and vary in different formats. If you understand the fundamentals, complicated questions will be much easier for you!
2) There's only one correct way of solving the question, it must be solved in this way. Comment: not necessary. Sometimes there could be alternative methods as well! That's the beautify of maths. For example, complex number problem can be transformed to vectors to solve. Student should open their mind and should be encouraged to explore variety of ways to solve a challenging question. This can also help them a lot to handle other challenges in their life.

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学好数理化 走遍天下都不怕

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书山有路勤为径

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学海无涯苦作舟

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Look at maths problem in an different angle, you got an alternative way, so does life.