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Which value of x satisfies the equation 1/6 (x+ 1/2 )= 19/12 ?

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The initial equation is:


(1)/(6)(x+(1)/(2))=(19)/(12)

Applying distributive property:


(1)/(6)x+(1)/(12)=(19)/(12)

Substracting (1/12) on both sides:


\begin{gathered} (1)/(6)x+(1)/(12)-(1)/(12)=(19)/(12)-(1)/(12) \\ (1)/(6)x=(18)/(12) \end{gathered}

Multiplying by 6 on both sides:


\begin{gathered} (1)/(6)x\cdot(6)=(18)/(12)\cdot(6) \\ x=9 \end{gathered}

So, the value of x that satisfied the equation is 9.

User PrinceZee
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