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From the solution of Question $1$ in the class notes $($Cost of Quality$),$ we have $L(x)=125000**(x-0\mathrm{.}5{)}^2.$ Now, suppose that two processes, A and $B,$ have the following distributions of a quality characteristic with specification $0\mathrm{.}50+-0\mathrm{.}02.$

$\backslash$table$[[$Value$,\backslash$table$[[$Process A$],[$Probability$]],\backslash$table$[[$Process B$],[$Probability$]]],[0\mathrm{.}47,0,0\mathrm{.}02],[0\mathrm{.}48,0\mathrm{.}20,0\mathrm{.}03],[0\mathrm{.}49,0\mathrm{.}20,0\mathrm{.}15],[0\mathrm{.}50,0\mathrm{.}20,0\mathrm{.}60],[0\mathrm{.}51,0\mathrm{.}20,0\mathrm{.}15],[0\mathrm{.}52,0\mathrm{.}20,0\mathrm{.}03],[0\mathrm{.}53,0,0\mathrm{.}02]]$

Question: by calculating and considering the expected losses, which process should be recommended?