Math, asked by mirnmoyeemgmailcom, 3 months ago

Solveeeee thissssssssss​

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Answered by Anonymous
9

Question :-

\sf \sqrt{221 + \sqrt{8+ \sqrt{59+ \sqrt{22 + \sqrt{9}}}}}

Answer :-

\implies\sf \sqrt{221 + \sqrt{8+ \sqrt{59+ \sqrt{22 + \sqrt{9}}}}}

  • \sf \sqrt{9} = \sqrt{3\times 3} = 3

\implies\sf \sqrt{221 + \sqrt{8+ \sqrt{59+ \sqrt{22 + 3}}}}

\implies\sf \sqrt{221 + \sqrt{8+ \sqrt{59+ \sqrt{25}}}}

  • \sf \sqrt{25} = \sqrt{5\times 5} = 5

\implies\sf \sqrt{221 + \sqrt{8+ \sqrt{59+ 5}}}

\implies\sf \sqrt{221 + \sqrt{8+ \sqrt{64}}}

  • \sf \sqrt{64} = \sqrt{8\times8} = 8

\implies\sf \sqrt{221 + \sqrt{8+8}}

\implies\sf \sqrt{221 + \sqrt{16}}

  • \sf \sqrt{16} = \sqrt{4\times 4} = 4

\implies\sf \sqrt{221 + 4}

\implies\sf \sqrt{225}

\implies\sf \sqrt{15\times 15}

\implies\sf 15

\boxed{\sf \sqrt{221 + \sqrt{8+ \sqrt{59+ \sqrt{22 + \sqrt{9}}}}} = 15}

Answered by AtikRehan786
0

Answer:

the answer will be 33.660573798.

you can check the answer in calculator.

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