Thursday, 19 November 2015
Sunday, 8 November 2015
UNDERSTANDING KBAT CONCEPT IN OUR PRIMARY SYLLABUS
你知道什么是KBAT吗?
Do you know what KBAT stands for?
Do you know what KBAT stands for?
家长和教师们该如何引导孩子面对KBAT
上的问题呢?
How to guide your child to handle KBAT questions?
How to guide your child to handle KBAT questions?
来我们的JSP假期营吧! 让您的孩子做好迎战KBAT
问题。
Let's come to our S2 Garden Avenue Primary School JSP Daycare and Tuition Centre!
Let's come to our S2 Garden Avenue Primary School JSP Daycare and Tuition Centre!
One
of the main purposes of applying KBAT in current primary examinations is to groom
our students towards having critical and creative thinking, with the ability to
communicate effectively at global stage. This in turn will enhance Malaysia’s
competitiveness internationally. KBAT, in Bahasa Malaysia stands for Kemahiran
Berfikir Aras Tinggi. KBAT is born from Taksonomi Bloom which has four main
stages: applying, analysing, evaluating and creating. This is also known as
higher order thinking skills.
With
these skills, it’s hopefully that our students are able to make comparisons and
identify cause and effects base on his or her own view. At a given questions,
students are expected to provide answers in various forms, new ideas and look
at different angles. This is to breed creativity and to encourage them to think
out of the box.
A
sample of KBAT questions could be : The
fox looks at the delicious bunch of grapes and wants to savour them. The fox
jumps and jumps but could not reach the grapes. If you’re the fox, what would
you do?
As
observed in the above question, creativity problem solving is the core of KBAT.
A student has to put himself or herself in the fox’s shoes and related to life
experience to provide a logic solution
(answer).
Another
sample of KBAT questions could be : If
you are given a string of 24cm, what is the largest surface from the different
types of rectangular can you come up with?
A
student should use all possible numbers to make rectangular which perimeter
equals to 24 cm. Then, he or she needs to calculate the largest surface through
multiplying the length and width.
All possible rectangulars:
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