let a,b,c be the sides of a triangle(no two of them are equal) and 't' belongs to R. if the roots of this equation are real then prove that ...... 't' is less than 4/3
Hey, want to try to tackle this in my classroom? It would be easier if we can draw this out
which equation?
\[x ^{2} +2x(a+b+c) + 3t(ab+bc+ca)=0 \]
proof aint my strong point
We can tackle this much easier in a classroom....amistre64 you're welcome to join as well..
unproving I can usually do without trying :)
lol....unproving...
where ur classroom is heromile.....???
I have an online classroom
link.......
wait...
heros lost the key?
I just figured out that I can't have more than one class at once....
I have a current class...I will see if I can pull that up....otherwise we'll have to wait like 13 minutes...
since its a quadratic structure; see if the last term can factor to get the second term ?
http://authorlive.com/aliveext/LoginToSession.aspx?SessionCode=GpfJpTGlnNLZHHZf77DvRA%3d%3d
Okay, that should work
its just discriminates
3tab+3tbc+3tca 2a+2b+2c 2a*2b*2c = 8abc 8abc = 3t(ab + bc + ca)
just guessing here but this looks to be getting close maybe? 8abc ----------- = t 3(ab+bc+ca)
I bet we have to find the values of a, b, and c
somehow...
not n absract algebra :)
Oh...well...that's out of my league...
Where's the OP? Seems to have disappeared...
hero, how do you write on that whiteboard
8(abc) 4 ----------- = t = --- 3(ab+bc+ca) 3
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