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Who’s afraid of Mathematics?


For good or bad, competition is here to stay in Indian Higher Education. The admission cut-offs in colleges are seeing new highs every year. And the examination patterns of both Board exams, as well as entrance tests, are changing constantly to take into account the increasing gap between a number of seats in premier colleges and the number of applicants vying for them.

A very big change in the marking system when a student shifts from board exams to entrance tests is there is no fixed concept of “good marks”. While in school exams there are fixed parameters like 80% or A grades which can be treated as good, in entrance exam the selection process is based on Ranks and percentiles and not really percentage scores. Thus the only principle that works is doing as much as you can. However, most of the entrance exam has negative marking for wrong answers and thus accuracy also plays a vital role in the selection process.

Quantitative Aptitude is almost an integral part of almost all major entrance exams now, the importance of calculating fast and correct has increased hugely. However, with no emphasis on that in the board exams, most of the students try to ignore this part and concentrate more on the only accuracy albeit using long traditional textbook methods. However the moment they reach the entrance exam stage they find themselves in deep trouble. In most of the entrance exams like that of BBA/BBE in prestigious universities like Delhi University or Symbiosis, students have to attempt around 30-40 questions of Maths in approximately 45 minutes and that is not an easy job.

Unlike the popular perception that fast calculations require a lot of hard work and practice, using some basic concepts of Maths, we can actually make calculations faster with just a week’s practice or so.

For example, if we need to find the square of a number let’s say 75, we can use simple observations from maths and do it in a flash.

For those numbers where the unit’s digit is 5, the square of those numbers always ends with 25. Thus the last two digits of 752 will be 25. For finding the first two digits we just have to multiply 7 (the digits in the ten’s place) with its consecutive number i.e. in this case 8. So the first two digits will be (7×8) = 56

Thus my total result comes out to be 5625.

This property holds true for any number with unit’s digit 5. Thus
352 = (3×4) 25 = 1225
952 = (9×10) 25 = 9025
1052 = (10×11)25 = 11025

Easy isn’t it? And there are more such interesting and easy methods which can save calculation time by more than 50% from your regular method.

In this series, we will give some very easily adoptable methods or you can join maths coaching classes through which you can make your calculations faster without compromising on accuracy. These methods were developed by famous mathematicians over many many years and are very useful not only for exams but for your daily life as well. 

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