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Answer :-
⏩To Solve this equation we will use the BODMAS Rule .
In which
• B → Bracket
• O → Of
• D → Division
• M → Multiplication
• A → Addition
• S → Subtraction
◾ Simplification
(\sqrt{5} + \sqrt{3})(\sqrt{5} + \sqrt{3}) \div 7 - 2\sqrt{5}
= (\sqrt{5} + \sqrt{3}) \dfrac{ (\sqrt{5} + \sqrt{3})}{7} - 2\sqrt{5}
= \dfrac{ (\sqrt{5} + \sqrt{3})^2}{7} - 2\sqrt{5}
= \dfrac{[(\sqrt{5})^2 + 2(\sqrt{5})(\sqrt{3}) + (\sqrt{3})^2]}{7} - 2\sqrt{5}
= \dfrac{ [5 + 2\sqrt{15} + 3 ]}{7} - 2\sqrt{5}
= \dfrac{[8 + 2\sqrt{15}]}{7} - 2\sqrt{5}
= \dfrac{[8 + 2\sqrt{15}] - 14\sqrt{5}}{7}
= \dfrac{ 8 + 2\sqrt{15} - 14\sqrt{5}}{7}
Hope it's helpful.
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