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Lolwut.

Maybe I should report you for laughing... Good night Spiral.

Aww, that's so nice of them. :3 Now I see why you have considered trolling.

Haha, you can politely ask one of the mods to ban your account for a certain period of time.

I may have to disappear from BOS a week before the half yearly's. And the trials. And the big scary HSC exams.

:( I know that feeling. Wait do you have feelings? I was slacking off the whole weekend. Starting my homework now.

*Throws sugar at Spiral* :D

Series!

No need to apologise for being picky! Yum, yum sugar! :D

Thanks Spiral. :)

Lol, I fixed it. I think.

Here's an example of a basic question in series that involves the use of logs. Question: The nth term of a series is given by the formula: t_{n} = 2^{n}-1 Which term of the series is equal to 4095? Answer: 4095 = 2^{n}-1 4096 = 2^{n} 4096 = 2^{n} \ln 4096 = \ln 2^{n} \ln 4096 = n\ln 2...

Cambridge is very good IMO. There's a year 11 & 12 book. Some topics that are done in the year 11 MiF book may be covered in the Cambridge year 12 book. As for Fitzpatrick, it covers the whole 2 Unit Mathematics course. Take a look at this thread comparing textbooks.

I haven't seen it in a shop before so maybe you should give PEDC a ring and find out.

The 2012 SDD HSC is based on a new syllabus so make sure that what you learn is in the current syllabus. The only textbook I know that is for the current syllabus is the PEDC one. The first 4 chapters of the SDD HSC are free. Just out of curiosity, what language are you going to use for your...

I don't think you'd need logs for this question. I'll show you another question later that requires logs.

If you use the old MiF then you'll learn part in year 11 & part in year 12. If you use the newer edition of MiF then you'll learn it in year 12. I found Series one of the easier topics & it is very useful. It shouldn't be too hard to learnt it by yourself. Just do some practice questions on...

I learnt it in year 12. Which textbook does your school use?

I think this is the formula: S_{n} = \frac{n}{2}(a + l) n is the number of terms a is the first term l is the last term This is a question from the topic Series.

Extension on your major project for SDD? :O