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Trial Results and Papers (3 Viewers)

Nooblet94

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I've got the Baulko MX2 trial, but it's hard copy. I can scan it if people desperately want it.

None of mine are really worth uploading - maffs was easy, physics has my horrible scrawls all over it, we used the independant paper for music and we didn't get the paper back for english. I'll type up the essay questions for legal if people want them though.
 

4025808

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I've got the Baulko MX2 trial, but it's hard copy. I can scan it if people desperately want it.

None of mine are really worth uploading - maffs was easy, physics has my horrible scrawls all over it, we used the independant paper for music and we didn't get the paper back for english. I'll type up the essay questions for legal if people want them though.
How was the Baulko MX2 trial this year? Harder compared with other years?
 

Nooblet94

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Alright, so I'm about halfway through and it's moderately hard. However, I have been drinking, so that may be why. I'll scan/upload it tomorrow arvo if I get time and y'all can see for yourselves
 

Nooblet94

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Scanner's being a bitch, but I'll type up some of the more interesting ones.

<a href="http://www.codecogs.com/eqnedit.php?latex=\\ $In the Argand Diagram, OPQ is an equilateral triangle. P represents the complex number $z$ and Q represents the complex number $w.\\ $Show that $w^3@plus;z^3=0\\ ~\\ $If $f(xy)=f(x)@plus;f(y)$ for all $x,y\neq 0, $ prove that:$\\ (i)f(x^3)=3f(x)\\ (ii)f(1)=f(-1)=0\\ (iii)f(x)$ is an even function$" target="_blank"><img src="http://latex.codecogs.com/gif.latex?\\ $In the Argand Diagram, OPQ is an equilateral triangle. P represents the complex number $z$ and Q represents the complex number $w.\\ $Show that $w^3+z^3=0\\ ~\\ $If $f(xy)=f(x)+f(y)$ for all $x,y\neq 0, $ prove that:$\\ (i)f(x^3)=3f(x)\\ (ii)f(1)=f(-1)=0\\ (iii)f(x)$ is an even function$" title="\\ $In the Argand Diagram, OPQ is an equilateral triangle. P represents the complex number $z$ and Q represents the complex number $w.\\ $Show that $w^3+z^3=0\\ ~\\ $If $f(xy)=f(x)+f(y)$ for all $x,y\neq 0, $ prove that:$\\ (i)f(x^3)=3f(x)\\ (ii)f(1)=f(-1)=0\\ (iii)f(x)$ is an even function$" /></a>
 

Uniqueness

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Scanner's being a bitch, but I'll type up some of the more interesting ones.

<a href="http://www.codecogs.com/eqnedit.php?latex=\\ $In the Argand Diagram, OPQ is an equilateral triangle. P represents the complex number $z$ and Q represents the complex number $w.\\ $Show that $w^3@plus;z^3=0\\ ~\\ $If $f(xy)=f(x)@plus;f(y)$ for all $x,y\neq 0, $ prove that:$\\ (i)f(x^3)=3f(x)\\ (ii)f(1)=f(-1)=0\\ (iii)f(x)$ is an even function$" target="_blank"><img src="http://latex.codecogs.com/gif.latex?\\ $In the Argand Diagram, OPQ is an equilateral triangle. P represents the complex number $z$ and Q represents the complex number $w.\\ $Show that $w^3+z^3=0\\ ~\\ $If $f(xy)=f(x)+f(y)$ for all $x,y\neq 0, $ prove that:$\\ (i)f(x^3)=3f(x)\\ (ii)f(1)=f(-1)=0\\ (iii)f(x)$ is an even function$" title="\\ $In the Argand Diagram, OPQ is an equilateral triangle. P represents the complex number $z$ and Q represents the complex number $w.\\ $Show that $w^3+z^3=0\\ ~\\ $If $f(xy)=f(x)+f(y)$ for all $x,y\neq 0, $ prove that:$\\ (i)f(x^3)=3f(x)\\ (ii)f(1)=f(-1)=0\\ (iii)f(x)$ is an even function$" /></a>
^^^ Nice. Very interesting...
 

someth1ng

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Y BARELY ANY TRIAL PAPERS? :(

I want to find some papers for legal studies though... *sigh*
People like Beaconite are cheap and just keep promising that they'll give out their papers but all they do is download any papers posted up.
 

zeebobDD

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i've got independent chem clean version but physics written all over
 

btx3

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People like Beaconite are cheap and just keep promising that they'll give out their papers but all they do is download any papers posted up.
yes Beaconite is a cunt
 

hernameisnoelle

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I only really like my English mark/rank. The rank isn't that great but if you knew what it was before...

Does anyone have any trial papers for Business Studies? It's a new syllabus so I'm having difficulties in finding some :(
 

Scarlet Tears

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Can some one please tell me if its possible to get 95 with these marks/ranks? The marks are averages for all tests during the year and out of 100. I don't know what my school is ranked but its not in the top 100.
English Advanced: 2nd of 52, 91%
English Extension One: 3rd of 11, 86%
English Extension Two: 2nd of 3, 78%
Chemistry: 1st of 7, 62%
Mathematics: 6th of 14, 69%
Studies of Religion One: 4th of 40, 74%
Legal Studies: 2nd of 13, 89%
 

someth1ng

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Can some one please tell me if its possible to get 95 with these marks/ranks? The marks are averages for all tests during the year and out of 100. I don't know what my school is ranked but its not in the top 100.
English Advanced: 2nd of 52, 91%
English Extension One: 3rd of 11, 86%
English Extension Two: 2nd of 3, 78%
Chemistry: 1st of 7, 62%
Mathematics: 6th of 14, 69%
Studies of Religion One: 4th of 40, 74%
Legal Studies: 2nd of 13, 89%
The mark itself does not matter, however, you really should be getting higher marks than that at the school that is average ranked. You can probably get 95 but since the school rank is so vague, it's difficult to give a good estimate.
 

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