Question

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$\sqrt{ 5 + \sqrt{ 11 + \sqrt{19 + \sqrt{ 29 + \sqrt{49} } } }}$
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Answer 1

Question

$\sqrt{ 5 + \sqrt{ 11 + \sqrt{19 + \sqrt{ 29 + \sqrt{49} } } }}$

Answer

$⟶ \sqrt{ 5 + \sqrt{ 11 + \sqrt{19 + \sqrt{ 29 +7 } } }}$

$⟶ \sqrt{ 5 + \sqrt{ 11 + \sqrt{19 + \sqrt 36} }}$

$⟶\sqrt{ 5 + \sqrt{ 11 + \sqrt{19 + 6} }}$

$⟶ \sqrt{ 5 + \sqrt{ 11 + \sqrt{25} }}$

$⟶ \sqrt{ 5 + \sqrt{ 11 +5 }}$

$⟶ \sqrt{ 5 + \sqrt{ 16}}$

$⟶ \sqrt{5 + 4}$

$⟶\sqrt{9}$

$⟶3$

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Answer 2

Step-by-step explanation:

Given:- √5+√11+√19+√29+√49

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=>

$\sqrt{5 + \sqrt{11 + \sqrt{19 + \sqrt{29 + 7 } } } } \\ = > \sqrt{5 + \sqrt{11 + \sqrt{19 + 36} } } \\ = > \sqrt{5 + \sqrt{11 + \sqrt{19 + 6} } } \\ = > \sqrt{5 + \sqrt{11 + \sqrt{25} } } \\ = > \sqrt{5 + \sqrt{11 + 5} } \\ = > \sqrt{5 + 16} \\ = > \sqrt{5 + 4} \\ = > \sqrt{9} \\ = > 3$

This is your answer.༎ຶ‿༎ຶ

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