The 3 polynomials are mentioned as below. I have to solve for [a1,a2,a3]
P1 =(pi^4*(20000*a1 - 2200))/93750 + 4*pi^2*a1*((10000*(2*pi^2*(a1^2 + 9*a2^2 + 25*a3^2) + 1/8))/((847*pi^2)/1000 + 1/8) - 10000) + (40000*pi^2*a1*(2*pi^2*(a1^2 + 9*a2^2 + 25*a3^2) - (847*pi^2)/1000))/((847*pi^2)/1000 + 1/8)P2 =(pi^4*(1620000*a2 - 178200))/93750 + 36*pi^2*a2*((10000*(2*pi^2*(a1^2 + 9*a2^2 + 25*a3^2) + 1/8))/((847*pi^2)/1000 + 1/8) - 10000) + (360000*pi^2*a2*(2*pi^2*(a1^2 + 9*a2^2 + 25*a3^2) - (847*pi^2)/1000))/((847*pi^2)/1000 + 1/8)P3 =(pi^4*(12500000*a3 - 1375000))/93750 + 100*pi^2*a3*((10000*(2*pi^2*(a1^2 + 9*a2^2 + 25*a3^2) + 1/8))/((847*pi^2)/1000 + 1/8) - 10000) + (1000000*pi^2*a3*(2*pi^2*(a1^2 + 9*a2^2 + 25*a3^2) - (847*pi^2)/1000))/((847*pi^2)/1000 + 1/8)
Best Answer