Because about y symmetry, B = 0, y = y = ax 2+c;
x=0,c=,x=-2,y=0,
The solution is a=-sqrt(3)/2.
y=( 1-x^2/4)
2 solution: Because OC=, AO=2, so
A triangle with vertices A, P and Q is similar to △AOC and needs AP= 1/2QA.
So t= 1/2(4-2t).
So t= 1
3 solution: minimize AM+MN+NP, NP must be perpendicular to AC, MB must be connected, so BM must be perpendicular to AC.
BM=4sqrt(3)/3,m=MO=/3,AM+MN+NP=+ 1/2,t=2+sqrt(3)/2