A segment with endpoints at A(2,-2) and B(14,4) is extended through B to point C . If BC=1/3AB, what are the coordinates for point C ? Express your answer as an ordered pair.
Oh wow, these questions just get progressively more difficult
Common this is easy, heard about external division?
It's not that difficult, I know
One approach is to find the point, D on AB that is 1/3 the length. The slope between AD will be the same as the slope of BC
@MissPacGirl: you want answer, or how to do it ?
both...
coordinates are 28/3, -8/3?
wait.... thats for BC
then what?
I haven't solved it but I will give you a link from where you can understand.
ok
Point D is (6,0) Point C = (18,6)
I did it using the graphing techniques
thanks
http://www.teacherschoice.com.au/Maths_Library/Analytical%20Geometry/AnalGeom_3.htm
I bet that's going to be something complicated. My method is much easier
howd u do it?
I could probably show you, but I'd have to do a lot of work to show you
Maybe I could use geogebra
ya!!!!!
actually, u dont have to show me
Hero , that is not complicated, well the proof is but in general cases we just have to plugin the equations. Btw this is a normal conversation and I don not mean any offence :)
I know. Everything is fine. There's no problem.
@MissPacMan, I don't?
Great, I have much difficulty in reading Heros :D
*GIRL .....you can if you want too... but i usually have a hard time understanding
oops, lol
Yeah, probably
Pac I really appreciate your eagerness to understand instead of memorizing the formula.
is that bad or good.. Dx
I would die trying to memorize that formula
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