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4 1/2 = 2 + x Thank you

User Pokuri
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1 Answer

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The solution to the equation
\(4 (1)/(2) = 2 + x\) is \(x = (5)/(2)\).

To solve the equation
\(4 (1)/(2) = 2 + x\), you can start by converting the mixed number
\(4 (1)/(2)\) to an improper fraction.


\(4 (1)/(2) = (9)/(2)\)

Now, substitute this value back into the equation:


\((9)/(2) = 2 + x\)

To isolate \(x\), you can subtract 2 from both sides of the equation:


\((9)/(2) - 2 = x\)

To subtract the fractions, find a common denominator, which in this case is 2:


\((9)/(2) - (4)/(2) = x\)

Now, subtract the numerators and keep the common denominator:


\((5)/(2) = x\)

So, the solution to the equation
\(4 (1)/(2) = 2 + x\) is \(x = (5)/(2)\).

User Shantia
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