get the sides of the triangle, then use Heron's formula:
PQ = √(1^2+2^2+4^2) = √21
QR = √(3^2+0^2+4^2) = 5
RP = √(2^2+2^2+0^2) = √8
I'll let you use Heron's formula. Probably better to convert to decimals rather than having all those nested roots.
area of triange = (1/2)|vector PQ x vector PR|
vector PQ = [1,2,4] and vector PR = [-2, 2,0}
PQ X PR = [-8,-8,6]
area = (1/2)√(64+64+36) = 1/2 √164
= 1/2 (2√41) = √41
good job, Reiny. Forgot about vectors!
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