Ziege Systems is considering the following independent projects for the coming year:

$\backslash$table$[[$Project$,\backslash$table$[[$Required$],[$Investment$]],\backslash$table$[[$Rate of$],[$Return$]],$Risk$],[$A$,$$$4$ million,$13\mathrm{.}25\%,$High$],[$B$,5$ million,$10\mathrm{.}75,$High$],[$C$,3$ million,$8\mathrm{.}75,$Low$],[$D$,2$ million,$8\mathrm{.}50,$Average$],[$E$,6$ million,$11\mathrm{.}75,$High$],[$F$,5$ million,$11\mathrm{.}75,$Average$],[$G$,6$ million,$6\mathrm{.}50,$Low$],[$H$,3$ million,$10\mathrm{.}50,$Low$]]$

If Ziege can only invest a total of $$13$ million, what would be the dollar size of its capital budget? Enter your answer in millions. For example, an answer of $$10,550,000$ should be entered as $10\mathrm{.}55.$ Round your answer to two decimal places.

$ million

c$.$ Suppose Ziege can raise additional funds beyond the $$13$ million, but each new increment $($or partial increment$)$ of $$5$ million of new capital will cause the WACC to increase by $1\%.$ Assuming that Ziege uses the same method of risk adjustment, which projects should it now accept?

Project A

Project B

Project C

Project D

Project E

Project $F$

Project G

Project $H$

$-$Select$-$ hat$(v)$

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What would be the dollar size of its capital budget? Enter your answer in millions. For example, an answer of $$10,550,000$ should be entered as $10\mathrm{.}55.$ Round your answer to two decimal places.

$ million