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Find the value of
\cfrac{1}{1 + \cfrac{1}{4 + \cfrac{1}{2}}}

 May 1, 2024
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\(\dfrac1{1 + \dfrac1{4 + \dfrac12}}\\ = \dfrac1{1 + \dfrac1{\dfrac92}}\\ = \dfrac1{1 + \dfrac29}\\ = \dfrac1{\dfrac{11}{9}}\\ = \dfrac9{11}\)

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 May 1, 2024

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