Math, asked by satyawansandhu2, 10 months ago

is equal to 2 and b is equal to 3 then find the value of following
(a) (1/a +1/b)^2​

Answers

Answered by TheDiffrensive
36

\huge\bf{\underline{\underline{\pink{Answer}}}}

\dfrac{25}{36}

Answered by ExᴏᴛɪᴄExᴘʟᴏʀᴇƦ
1

\huge\sf\pink{Answer}

\sf\bigg\lgroup \dfrac{1}{a} + \dfrac{1}{b}\bigg\rgroup^2 = \dfrac{25}{36}

\rule{110}1

\huge\sf\blue{Given}

✭ a = 2

✭ b = 3

\rule{110}1

\huge\sf\gray{To \:Find}

\sf \bigg\lgroup \dfrac{1}{a} + \dfrac{1}{b}\bigg\rgroup {}^{2}

\rule{110}1

\huge\sf\purple{Steps}

\sf\underline{\underline{\green{Correct \ Question}}}

If a = 2 and b = 3 , then find the value of (1/a+1/b)².

\bullet\:\underline{\textsf{As Per the Question}}

\dashrightarrow\sf{\bigg\lgroup\dfrac{1}{a}+\dfrac{1}{b}\bigg\rgroup^2}

Substituting the given values,

\dashrightarrow\sf{\bigg\lgroup\dfrac{1}{2}+\dfrac{1}{3}\bigg\rgroup^2}

\dashrightarrow\sf{\bigg\lgroup\dfrac{3+2}{6}\bigg\rgroup^2}

\dashrightarrow\sf{\bigg\lgroup\dfrac{5}{6}\bigg\rgroup^2}

\orange{\dashrightarrow\sf{\dfrac{25}{36}}}

\rule{170}3

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