The dimensions of critical thinking and tips for teaching them | How to create the ability of problem solving
The dimensions of critical thinking and tips for teaching them
A competent
and efficient teacher, who himself is used to thinking independently,
searching, and talks with logic or is used to thinking or analysis, this type
of teacher can create these all abilities in his students to whom we are saying
critical thinking. Actually there are many domains of critical thinking which
we can express differently. In the following we will give such tips to teachers
and mention dimensions through which teachers can create critical thinking in
their students:
Create
the ability of problem solving:
Critical thinking lets students do analysis of complex
problems, lets students test different point of views and makes them able to find
an effective solution. This ability is invaluable because it lets students face
with challenges and give power to students to face the problems in the real
life.
1. Include problem
solving exercises in the lessons, for example open-ended questions, brain-storming
sessions and group discussions.
2. Motivate students
to suggest answers to multiple questions and test their advantages and
disadvantages.
Try to
increase the ability of decision making.
Critical
thinking helps students to take a decision on informed based on careful
analysis and assessment. It makes students able to focus on different point of
views, to guess the results and helps students to make the most appropriate
decision.
Develop
analytical thinking:
Critical thinking
nurtures the analytical thinking, lets students to test the information, helps
them to identify the samples and makes them able to draw rational conclusions. It
lets students ask questions, to test the evidences and encourages critical
thinking about doing things right and wrong.
1. Include children
in the work of analysis of data, statistics, or include them in such works in
which they have to do interpretation.
2. Motivate them
that they think like drawing conclusions about statistics and then support
their results with proof.
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