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October 21, 2025, 05:00:56 pm

Author Topic: Yacoubb's Further 3+4 Questions  (Read 11203 times)  Share 

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yazza

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Re: Yacoubb's Further 3+4 Questions
« Reply #60 on: July 31, 2013, 09:37:47 pm »
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wait so having a spiral book is not allowed? and if you cut out the pockets so that there are no pockets for dettached sheets to be in is that allowed?

Yacoubb

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Re: Yacoubb's Further 3+4 Questions
« Reply #61 on: July 31, 2013, 09:50:41 pm »
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wait so having a spiral book is not allowed? and if you cut out the pockets so that there are no pockets for dettached sheets to be in is that allowed?

I think its the fact that you can very easily rip out a paper.

BLACKCATT

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Re: Yacoubb's Further 3+4 Questions
« Reply #62 on: August 01, 2013, 04:00:35 pm »
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Spiral books aren't allowed?!
 what about ones without pockets... :-\

BLACKCATT

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Re: Yacoubb's Further 3+4 Questions
« Reply #63 on: August 01, 2013, 04:15:36 pm »
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I've spent a lot of time on my bound reference, i really don't want to start again...

yazza

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Re: Yacoubb's Further 3+4 Questions
« Reply #64 on: August 01, 2013, 05:02:23 pm »
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same.... so can someone confirm?
i have a spiral 5 subject book but have ripped out the pockets so that there are no pockets.
thanks

Brytz

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Re: Yacoubb's Further 3+4 Questions
« Reply #65 on: August 13, 2013, 12:55:43 pm »
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Regarding the spiral bound, make sure it is permanently bound and doesn't have perforated lines so it can easily be ripped out. I would put tape on the bound to be 100% sure.
2012 Further Maths
2013 Japanese (SL), Physics, Spesh, Methods, English

Yacoubb

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Re: Yacoubb's Further 3+4 Questions
« Reply #66 on: November 03, 2013, 10:19:37 am »
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On 2005 exam 2, there's been a question where you were required to actually describe how a data transformation linearised the data. Could someone check whether my expression in regards to how data can be linearised is accurate.

Thanks :)

x2 transformation: stretches large x values closer towards the horizontal axis relative to smaller x values.

log(x) transformation: compresses large x values closer towards the vertical axis, relative to smaller x values.

1/x transformation: x values are reversed and compressed towards the x axis.

y2 transformation: stretches larger y values closer towards the vertical axis.

log(y) transformation: the points closer towards the vertical axis need to be compressed more towards the horizontal line to linearise the data.

1/y transformation: the points are reversed, and y values closer to the y-axis are compressed towards the vertical axis, to linearise the data.

Could someone please check these ^^ for accuracy in expression! Thanks