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Membership 7/02/2008

  • Thread starter Thread starter giantroo
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Oh he'll learn. Dont worry about that :)


Learn? Haha no chance - i was told to drink, drink,drink at my grandfinal win celebrations and my formal. Did not budge!!!:)
 
Poor buggers already slurring:D

Lemonade....

I think GR is just High on the whole concept and being of the NMFC.:)


I'll probably be lurking not too far from the bar in the Social Club before and after the game Rnd 1 - standing in a circle with at least Daphne, Forever Roo & partner, and a couple more of us "North Ladies" that you don't want to mess with. ;):)


NMFC FOREVEEEEEEEEEEEERRRRRRRR WOOOOHHOOOO!!!

Yes i am Gabbie!!

I'll just call out GABBIE out loud. Anything wrong with your ears Gabbie? If not good,you will hear me.:D
 
can someone tell me what does \thread mean?
Find the co-ordinates of the point A on the line x= -3 such that the line joining A to B(5,3) is perpendicular to the line 2x+5y =12.

2). Using the vertices A(2a,2b), B(-2c, 0), C(2c,0).
(i) prove that the medians of a triangle are concurrent. (a median is a line joining a vertex to a midpoint of the opposite sides; the lines are concurrent if they have a common point of intersection);
(ii) show that the centroid is 2a/3, 2b/3. (a centroid is the point of intersection of the medians).

Solve and you'll have your meaning.
 

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can someone tell me what does \thread mean?

close thread

Find the co-ordinates of the point A on the line x= -3 such that the line joining A to B(5,3) is perpendicular to the line
2x+5y =12.

2). Using the vertices A(2a,2b), B(-2c, 0), C(2c,0).
(i) prove that the medians of a triangle are concurrent. (a median is a line joining a vertex to a midpoint of the opposite sides; the lines are concurrent if they have a common point of intersection);
(ii) show that the centroid is 2a/3, 2b/3. (a centroid is the point of intersection of the medians).

Solve and you'll have your meaning.

Haha, hello maths!! Where did you steal that from?guess the net. the words are too good for you to use. :)


Use y=mx+c and y-y1=m(x-x1) formulas
 
you fukcs are weird....how did you get 'close' out of '/'?

Find the co-ordinates of the point A on the line x= -3 such that the line joining A to B(5,3) is perpendicular to the line 2x+5y =12.

2). Using the vertices A(2a,2b), B(-2c, 0), C(2c,0).
(i) prove that the medians of a triangle are concurrent. (a median is a line joining a vertex to a midpoint of the opposite sides; the lines are concurrent if they have a common point of intersection);
(ii) show that the centroid is 2a/3, 2b/3. (a centroid is the point of intersection of the medians).

Solve and you'll have your meaning.
I hate repeating myself.
 

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