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1 Aug 2020

DATE : 01/08/2020 STD 6 MATHEMETICS ONLINE TEST

HOME LEARNING ONLINE TEST 

STD : 6 

SUBJECT : MATHEMATICS 

CHAPTER :  PLAY WITH NUMBERS

ONLINE TEST : YOU CAN DO ZOOM WHILE GIVING TEST .



  Mathematics has a crucial role in our life, it not only helps in day-to-day situations
but also develops logic reasoning, take another place mind to  thinking and imagination. It enriches life
and provides new dimensions to thinking. The struggle to find out abstract principles develops
the power to formulate and understand arguments and therefore the capacity to ascertain interrelations
among concepts. The full of  understanding helps us affect abstract ideas in other subjects
as well. It also helps us understand and know very well to  make better maps, and appreciate area and
volume and see similarities between all the shapes and their sizes. The scope of Mathematics includes
many aspects of our life and our surroundings . This relationship must be brought out in the least 
possible places.
Learning Mathematics isn't about remembering solutions or methods but knowing
how to solve problems. We hope that you simply will give your students tons of opportunities to
create and formulate problems themselves. We believe it might be an honest idea to ask them
to formulate as many new problems as they will . this is able to help children in developing an
understanding of the concepts and principles of Mathematics. the character of the issues 
set up by them becomes unknowingly  and more difficult as they become confident with the ideas
they are dealing in.
The Mathematics classroom should be alive and interactive during which the youngsters should
be articulating their own understanding of concepts, evolving models and developing
definitions. Language and learning Mathematics have a really close relationship and there
should be tons of opportunity for youngsters to speak about ideas in Mathematics and convey in
their experiences in conjunction with whatever is being discussed within the classroom. There
should be no obvious restriction on them using their own words and language and therefore the shift
to formal language should be gradual. There should be space for youngsters to debate ideas
amongst themselves and make presentations as a gaggle regarding what they need 
understood from the textbooks and present examples from the contexts of their own
experiences. they ought to be encouraged to read the book in groups and formulate and
express what they understand from it.
Mathematics requires abstractions. it's a discipline during which the learners learn to generally,
formulate and prove statements supported logic. In learning to abstract, children would wish 
concrete material, experience and known context as scaffolds to assist them. Please provide
them with those but also make sure that they are doing not recover from hooked in to them. We may point
out that the book tries to emphasis the difference between verification and proof. These two
ideas are often confused and that we would hope that you simply would lookout to avoid mixing up
verification with proof.
There are many situations provided within the book where children are going to be verifying
principles or patterns and would even be trying to seek out out exceptions to those . So, while on
the one hand children would be expected to watch patterns and make generalisation,
they would even be required to spot and find exceptions to the generalisation , extend
patterns to new situations and check their validity. this is often an important a part of the ideas of
Mathematics learning and thus , if you'll find other places where such exercises can
be created for college kids , it might be useful. they need to have many opportunities to unravel 
problems themselves and reflect on the solutions obtained. it's hoped that you simply would give
children the chance to supply logical arguments for various ideas and expect them
to follow logical arguments and find loopholes within the arguments presented. this is often necessary
for them to develop the power to know what it means to prove something and also
become confident about the underlying concepts.