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Using radicals as needed, multiply (sqrt7 +1)(8sqrt7 +1)
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\[(\sqrt7 +1) (8\sqrt7 +1)\]
\[(\sqrt{7}+1)(8\sqrt{7} +1) \] \[(\sqrt{7})(8\sqrt{7})+(\sqrt{7})(1)+(1)(8\sqrt{7})+1*1 \] \[8\sqrt{7*7}+\sqrt{7}+8\sqrt{7}+1\] \[8\sqrt{49}+\sqrt{7}+8\sqrt{7}+1\] \[8(7)+\sqrt{7}+8\sqrt{7}+1\] \[56+\sqrt{7}+8\sqrt{7}+1\] \[57+9\sqrt{7}\] So \[(\sqrt{7}+1)(8\sqrt{7} +1) = 57+9\sqrt{7} \]
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