11. In a basketball game, with 0.1 seconds left, Team $A$ gets a chance for two free throws, and at that moment, Team $A$ is trailing 100:101. Statistical data on the free-throw shooter of the team shows: the first shot has a success rate of 0.6. If the first shot is successful, the success rate for the second shot is 0.8; if the first shot misses, the success rate for the second shot is 0.7. The expected value of the points scored by the team after the free throws is $\qquad$
Ni, 11. 101.36.
Let $\xi$ denote the team's final score, then
$$
\begin{array}{l}
P(\xi=100)=0.4 \times 0.3=0.12 . \\
P(\xi=101)=0.6 \times 0.2+0.4 \times 0.7=0.4 \\
P(\xi=102)=0.6 \times 0.8=0.48 . \\
\mathrm{E} \xi=100 \times 0.12+101 \times 0.4+102 \times 0.48=101.36 .
\end{array}
$$