Re: MX2 2016 Integration Marathon
Yeh I'm literally a speed demon, doubt there are many that can match my speed, in 2nd year math2961 I did the final exam 3 times in the 2 hour period lol, but I'm also excellent with magic
Re: MX2 2016 Integration Marathon
Also having a 1-x^2 is not untidy as having that on the denominator you should be like Yess!! Cause there are so many ways to integrate that which are all easy
Re: MX2 2016 Integration Marathon
Wow you used wolfram to factorise, they fully factored it. You can't rely on programs to do the math for you cause they don't know all the little tricks
You get 4x^2(1-x^2), take the 4x^2 out the square root
Re: HSC 2016 MX2 Combinatorics Marathon
The HSC has to be careful with questions they give cause a lot of foreigners come to nsw and they don't know all these concepts of rules
Re: HSC 2016 MX2 Combinatorics Marathon
What poker do you play? All poker and Texas hold 'em I've played count it.
Also that's why these types of questions would never be asked in HSC , too many rules and not everyone knows them
Re: HSC 2016 MX2 Combinatorics Marathon
Don't know if this question has been asked, but...
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Q. In a standard deck of cards (52 cards) there are 4 suits and the cards are numbered ace, 2-10 jack, queen and king.
Find the probability of getting a straight?
(A straight is any five cards in a...
Re: HSC 2016 Complex Numbers Marathon
Most of these questions are just pretty results found probably from uni which are doable for 4u. However, I have created some original questions before for my tutoring clients, and some are nasty lol
Re: HSC 2016 Complex Numbers Marathon
1. Find all roots
2. After k=n find all conjugate pairs
3. Group all conjugate pair roots together and factorise using conjugate properties
4. Sub z=-1
5. Factorise all the 2s
6. Double angle formula
7. And you should hopefully see it
Re: HSC 2016 Complex Numbers Marathon
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Out of scope of course but still fairly doable!
Q. Using Euler's formula e^iz=cis(z) solve the equation sin(z)=2 where z is complex.
Re: HSC 2016 Complex Numbers Marathon
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Q. Find tan(3 theta) in terms of tan(theta) using demovire theorem and binomial theorem.
Hence, find exact value of cot(pi/12).