Ответ:
\[(\sqrt{8}+\sqrt{2})\cdot\sqrt{2}=\sqrt{16}+\sqrt{4}=4+2=6.\]
\[(\sqrt{12}+\sqrt{3})\cdot\sqrt{3}=\sqrt{36}+\sqrt{9}=6+3=9.\]
\[(\sqrt{32}+\sqrt{2})\cdot\sqrt{2}=\sqrt{64}+\sqrt{4}=8+2=10.\]
\[(\sqrt{27}+\sqrt{3})\cdot\sqrt{3}=\sqrt{81}+\sqrt{9}=9+3=12.\]
\[(\sqrt{48}+\sqrt{3})\cdot\sqrt{3}=\sqrt{144}+\sqrt{9}=12+3=15.\]
Ответ: 14.1 — 6; 14.2 — 9; 14.3 — 10; 14.4 — 12; 14.5 — 15.
