The statement "Mathematics opens the flexible ways of thinking about the world", is :
True, since mathematics provides opportunity to the children to enhance problem solving and reasoning skills
Mathematics as a discipline develops logical reasoning, problem-solving ability and flexible thinking, and it is not merely a set of rules to be memorised.
The given statement is true because mathematics gives children genuine opportunities to reason, analyse and solve problems in varied ways, which broadens how they think about the world.
The statement is not true for the reason that mathematics teaches rote memorisation of rules and algorithms, since contemporary understanding emphasises reasoning and understanding over memorisation.
It is also not false on the grounds of blocking critical thinking or creativity, since mathematics, when taught meaningfully, actively fosters both of these abilities.
Hence, the statement is true because mathematics provides opportunity to children to enhance their problem-solving and reasoning skills.
Patterns in mathematics can NOT be the representation of which of the following?
Euclidean postulates do not hold true for:
What is the difference between fractions and rational numbers?
To prove that 'If \(n^2\) is even, then n is even', a teacher begins by assuming that \(n^2\) is even but 'n' is odd and then proceeds to show how this assumption is not possible. It is an example of proof by :
Contemporary understanding of mathematics pedagogy is reflected by which of the following statements ?
Wich of the following statement is NOT true in mathematics?
Using the mathematical reasoning, what will be the converse of the following statement :
'if \(x<y\), then \(x+5<y+5\)', where \(x\) and \(y\) are positive integers ?
Notations, symbols, graphs are a part of
Which of the following is/are the basic set of mathematical concepts that are required in all subjects and are also included in the mathematics curriculum at the elementary school level?
I operations on numbers and numbers
II spatial thinking
Which of the following is not a pedagogical approach to Mathematics?
Objectives of maths does not include-
The Narrow Aims in maths help generating-