Tuesday, 30 June 2015

by Julian Yang, Year 6, Class of 2020.


Every year, we have a competition for Mathematics called “Maths Olympiad”. Previously, the competition had three levels each, for Year 1 and 2, Year 3 and 4, and Year 5 and 6. There also used to be three rounds, everyone did the first, selected students partook in the second, and only one from each level, for each house, competed in the third. This year, the competition was changed entirely, instead of basically just sitting down and taking a test, there was a treasure hunt. There were eight teams in total, two for each of the four houses, all with their own group leaders and group names.

The day before Maths Olympiad, the Upper Primary students were gathered to be briefed and assigned into their groups. The group leader and group name for each group was chosen by the members of the respective group. On the day that Maths Olympiad was to be held, the students gathered again in front of the swimming pool before they set off for the challenge. When it started, each group was given a different puzzle to solve, the answer to the puzzle was the name of the next place they had to go to.

There were several challenges that were presented to the challengers. A list of those challenges would include: making the most number of triangles with sticks, moving a stack of leaves with certain rules, arranging chess pieces in a certain way, drawing angles by laying down, measuring the volume, area, and perimeter of the swimming pool, a maths relay, and some other maths challenges.

When all the groups had finished all of the challenges, they gathered yet again at where they started to announce the champions. After proclaiming the points that each group had received, the announcer said, “The winner is… group Bob!” Everyone laughed or at least giggled at the rather funny name of the Beruang group amongst the other, more serious ones like, “Mathologists” and “Eye of the Tiger”. In the end, everyone had lots of fun with the new and teamwork based version of Maths Olympiad. We all look forward to the next Maths Olympiad in 2016!

5 comments:

  1. They depend on school programs. Be that as it may, they shouldn't require some advanced (university) hypothesis in light of the fact that diverse schools or nations have distinctive school programs. So they look basic. Then again, they are not in the least rudimentary. The Olympiad issues must not be normal issues. They are imaginative and make the solver thoroughly consider of the case, coursework assistance the routine computational part being at most half of the issue. To stamp Olympiad issues is not a simple undertaking on the grounds that there is no standard verification. One issue can have diverse arrangements. The inconvenience of the Olympiad confirmations is that they are sufficiently short to be fathomed in 4 hours. Yet, arithmetic is not done in surge for the most part. p.s. I figure regardless of the possibility that they incite the creative ability, knowing distinctive fathoming techniques, a thouroughful information of hypothesis, loads of practice, teachers' help, enthusiasm for math will help you being great at Olympiads.

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  3. Such a great competition is going as a Math Olympiad , majority of the students want to take participate in it . Coursework help is also going to make events like these.

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  4. Is this the USAMO/IMO or proportionate exam, where there are "proofs" included? I never made it past the AIME round, so bring this with a grain of salt.
    In the event that an answer is "excessively long", it relies upon WHY it's excessively extensive. In the event that the inquiry is something like "locate the last digit of 2^1000" (I know, far too simple for olympiad work), and your answer includes really CALCULATING Complete SEO Services USA out 2^1000, it would most likely be discounted in light of the fact that there are less demanding approaches to discover what you need. In any case, from what I've seen on AoPS, by and large talking, on Olympiad-level issues, you can't tackle the issue WITHOUT having the a-ha understanding in any case.

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