1).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).
Kitebored, I will never be that bored as to work out unneccassary crap maths.
But could someone please differentiat 3y^2+4y=6x+7? and find the gradient of the tangent when x=1.8m.
Would be real helpful. (I swear it isn't an assignment question I can't do.....)
Sorry little buddy, it was just too long ago to remember how to do that stuff. I could work it out if I tried, but I'd rather go cook myself some dinner and have a beer.
By the way, I haven't been back here since pretending to be James Bondi on page 1. Good to see the thread standard has been kept up.
Its a start?
What i think I will try is
3y^2+4y=6x+7
6y(dy/dx) + 4(dy/dx)=6
(dy/dx)(6y+4)=6
(dy/dx)= 6/(6y+4)
Then sub the x=1.8 into the original, to find out y for that value. Which I get y=1.8587. Put the y into my (dy/dx) equation, getting .396, and that should be the answer?
Pity every time I get it wrong I lose marks, so I'm afraid to enter it.
All this maths stuff reminds me of what I was doing in school when I should have been leatning to kite surf!
I might have been beyond beginner if I'd learnt back then
ooo i see, thats your question. lol.
Does mine look in anyway reasonable?
And just for you snoidburg, i am intruiged about these pea...nuts you mention. Tell us more.
YAy i got my thing right
man o man i love maths..................................................................................NOT
Wow that was one big jump.
Then, of course, we have the peanut gallery. A distant relation of the actual peanut, the peanut gallery member generally comes out of the woodwork in winter when there is not much kiting to do and lots of time to banter on seabreeze. These creatures are said to kite and windsurf in the windier summer months, but in the winter have little outlet for their creative energy and spend it all on the chat forums.
Nice maths though kitebored.