perfect6768
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bump for great results
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Looking for HSC notes and resources? Check out our Notes & Resources page
IB Maths Tutor - Sydney (1 Viewer)
- Thread starter Drongoski
- Start date
I'm glad you think highly of my estimated ATAR of > 64.95. Thank you.
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nerdasdasd
Dont.msg.me.about.english
It is a way of getting into Uni, but it is the standard across global universities (you can apply everywhere in the world ).
It is still just a number .
Capt Rifle
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bump 
Very diverse tuition...
Very diverse tuition...
nerdasdasd
Dont.msg.me.about.english
Bump ^^
haha - have to diversify to survive, with so much competition in the HSC tuition market from freshly-minted hotshots each year far abler than I and often far far cheaper than I. It is a bruisingly tough business!bump
Very diverse tuition...
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SpiralFlex
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Bump!
nerdasdasd
Dont.msg.me.about.english
Bump .
.IB Maths (Higher Level)
Paper 3 - Series & Differential Equations
May 2008
Q5(b): Determine whether the series is convergent or divergent:
 )
Solution (using difference of 2 cubes)
 }[(n^3 + 1)^{\frac {2}{3}} + n \root \3 \of {n^3 + 1} + n^2]} {[(n^3 + 1)^{\frac{2}{3}} + n \root \3 \of {n^3 + 1} + n^2]} \\ \\ )
 - n^3}{ \cdots} = \frac {1}{\cdots} < \frac {1}{n^2} $ and $ \sum ^{\infty}_{n=0} \frac {1}{n^2} $ converges (p-series)$ )
Therefore, by the Comparison Test, the given infinite series converges.
Paper 3 - Series & Differential Equations
May 2008
Q5(b): Determine whether the series is convergent or divergent:
Solution (using difference of 2 cubes)
Therefore, by the Comparison Test, the given infinite series converges.
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funnytomato
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IB Maths (Higher Level)
Paper 3 - Series & Differential Equations
May 2008
Q5(b): Determine whether the series is convergent or divergent:
Solution (using difference of 2 cubes)
Therefore, by the Comparison Test, the given infinite series converges.
what do you think would be the major difference between IB and HSC for maths?
The IB (Higher Level) has a Options part: You choose 1. Students do the one the school opts for. The Options is essentially a 1st Year Uni Topic. Quite impressive & demanding. Questions asked are designed to really test your understanding.
obliviousninja
(╯°□°）╯━︵ ┻━┻ - - - -
Thanks Drongoski for the paper clip trick, although I was pretty stupid and didn't recognise the circle geometry proof...sigh.
obliviousninja
(╯°□°）╯━︵ ┻━┻ - - - -
Nup, I was pretty stupid, I went to prove similar triangles. I should at least be able to get an E4 though.