2014 HSC
2015 Gap Year
2016-2018 UOW Bachelor of Maths/Maths Advanced.
Links:
View English Notes (no download)
Part (b) is a little long and requires good understanding of the problem, so keep that in mind
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Last edited by Sy123; 24 Feb 2017 at 4:49 PM.
Many a man and dynasty have we seen,
That all quickly perished and expired;
Many a mountaintop was surmounted,
By men, who perished, yet the mountains remain
- Fakhr al-Din al-Razi
If I am a conic section, then my e = ∞
Just so we don't have this discussion in the future, my definition of the natural numbers includes 0.
Just a reminder this thread is mainly for Q1-15 material, and should be accessible to all Ext 2 students, not just the really talented ones.
I have moved the Lagrange multiplier & IMO question to the Advanced Marathon thread here...
HSC 2017 MX2 Marathon ADVANCED
If you have questions for help not related to questions posted here, it is advisable to post a separate thread rather than posting here in the marathon thread thanks. Although feel free to post a question here of course...
I have moved some of those also out of this thread.
here is another question to attempt
abbotsleigh20034u_q7b.PNG
Last edited by dan964; 7 Mar 2017 at 12:37 AM.
2014 HSC
2015 Gap Year
2016-2018 UOW Bachelor of Maths/Maths Advanced.
Links:
View English Notes (no download)
Just did my half yearly today... 30% of my internal mark... Calculating that im getting in the 70%'s
Why am i still in this course
current question:
abbotsleigh20034u_q7b.PNG
2014 HSC
2015 Gap Year
2016-2018 UOW Bachelor of Maths/Maths Advanced.
Links:
View English Notes (no download)
HSC 2016 Q 10. I spent 5 minutes this morning on this question and couldn't work it out.
Any tips? Advice? Short cuts? I assume 5 minutes would be too long for a question like this .
| B Eng (Hons) | IB Mathematics SL | IB Mathematics HL | Australian Cricket | Casual University Statistics Tutor
Hey guys, I have a question that I have never encountered before in 4U, how would I go about solving this? Thanks!
CodeCogsEqn.gif
Just a curious question, is there a a faster way to prove the Recursive Integration Formulae without going through the long process?
2016 HSC (Accelerated)
// 2 Unit Maths // Studies of Religion 1 //
2017 HSC
// Biology // Physics // Maths Extension 1 // Maths Extension 2 // English Advanced //
Given:
x+y+z = 3a
xy + yz + zx = 3b
Where x,y,z are all real, and ab>0, find the greatest and least possible values of any of x,y,z
If I am a conic section, then my e = ∞
Just so we don't have this discussion in the future, my definition of the natural numbers includes 0.
Sxc avatar made by a sxc person: carrotontheground http://community.boredofstudies.org/...otontheground/
2017 HSC
Maths Ext 2 ~ Maths Ext 1~ Physics ~ Chemistry ~ English Advanced
>98 pls
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