Consider the following US treasury rate table expressed in percentage.

$\backslash$table$[[$Maturity$,$Yield,,,$],[$t$,R(0,t),$Yesterday,$\backslash$table$[[$Last$],[$Week$]],\backslash$table$[[$Last$],[$Month$]]],[6$ Month,$2\mathrm{.}65,2\mathrm{.}35,,],[1$ Year,$2\mathrm{.}75,2\mathrm{.}70,1\mathrm{.}85,1\mathrm{.}55],[2$ Year,$3\mathrm{.}45,2\mathrm{.}90,2\mathrm{.}20,1\mathrm{.}90],[3$ Year,$5\mathrm{.}05,4\mathrm{.}65,4\mathrm{.}15,3\mathrm{.}10],[5$ Year,$4\mathrm{.}80,4\mathrm{.}70,2\mathrm{.}20,3\mathrm{.}90],[10$ Year,$5\mathrm{.}00,4\mathrm{.}90,4\mathrm{.}40,4\mathrm{.}10],[30$ Year,$5\mathrm{.}50,5\mathrm{.}30,4\mathrm{.}80,4\mathrm{.}50]]$

The forward rate $F(2,1)$ is the rate that applies to borrowing or lending starting in $2$ years from today for an additional year. $F(2,1)$ today is equal to: Answer in percentage with two digits decimal accuracy. Example $10\mathrm{.}34$

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