There's no need for vectors.
Yr 12 Specialist Mathematics:
Triangle ABC where (these are vectors):
AB = a
BC = b
CA = c
such that a + b = -c
Prove the cosine rule, |c|^{2}= |a|^{2} + |b|^{2} -2 |a|.|b| cosB using vectors
So far, I've been able to derive |c|^{2}= |a|^{2} + |b|^{2} +2 |a|.|b| cosB, with a positive not a negative. I used dot product rules where c.c = |(-a-b)^{2}|cosB. I'm a bit lost, and could really use some help on how to get the answer!
And this is my first time on these forums XD Could someone please tell me if there are symbols we can use? For pi, square root, things like that?
Much appreciation
-iamapineapple