Being good at mathematics depends on a persons natural ability as well as quality of teaching they recieve . To what extent do you agree or disagree?

It is argued that possessing good mathematical
skills
are dependent on the inherited ability and the education they attain. In fact, I completely agree with
this
notion because genetics play a pivotal role in our learning ability and good teachers enhance the
skills
in
mathematics
.
First
of all, few children are born with inherited intelligence which makes them better at learning
mathematics
. To elaborate, they are born genius due to their genetics ,
such
extraordinary characteristics lead to a high intelligence quotient.
As a result
, they have excellent
skills
in solving mathematical problems.
For instance
, Ramanujam was a great Indian mathematician who astonished the world with his extraordinary talent. Later, scientists discovered that he had a high IQ of 160, which was rare to be seen in general human beings, that's why he was regarded as a prodigy in the field of
mathematics
.
Therefore
, to excel in
mathematics
inborn intelligence
also
plays a vital role. Another point to consider is a superior quality of teaching polishes the learning
skills
of
students
.
This
is because having a good coach helps the
students
to learn complex subjects with ease. Alongside, it develops a passion to learn
mathematics
.
Consequently
, pupils focus more on the subject which leads to better academic performance.
For example
, a recent study concluded that if a school has a good
mathematics
teacher, it will enhance the performance of
students
in exams by double.
Thus
, coaches with better teaching abilities can exponentially increase the
skills
of
students
in solving
mathematics
. In conclusion, I strongly concur that to be good in
mathematics
one should have inborn
skills
and better teaching facilities because genetics play a crucial role in deciding the learning potential of children and having mentors with superior teaching techniques improve the learning graph of
students
.
Submitted by DanielYU on

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