A system with two generators G1 and G2 is shown. The total load on the system is $1184\text{ MW}$ . The expressions for cost of generation $\left(C_1\text{ and }{C}_2\right)$ and real power loss $\left(P_{\mathrm{Loss}}\right)$ are as follows. When the generators are operating at their optimal generation, meeting the total load requirement, the real power loss in the system is $\_\_\_\_\_\_$ $\text{ MW}$ . (Round off to one decimal place). Consider the Lagrange multiplier $\lambda =70.25$ for optimal generation.

C_1\left(P_{G1}\right)=1000+50P_{G1}+0.01P_{G1}^2\text{ Rs/MWh}

C_2\left(P_{G2}\right)=2000+50P_{G2}+0.001P_{G2}^2\text{ Rs/MWh} {}_{}

P_{\mathrm{Loss}}=0.001{(P_{G2}-50)}^2\text{ MW}