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Question
3x - 2y = 18 for x
Step1: Add \(2y\) to both sides
To isolate the term with \(x\), we add \(2y\) to both sides of the equation \(3x - 2y = 18\). This gives us \(3x - 2y + 2y = 18 + 2y\), which simplifies to \(3x = 18 + 2y\).
Step2: Divide both sides by 3
Now, to solve for \(x\), we divide both sides of the equation \(3x = 18 + 2y\) by 3. Using the division property of equality, we get \(\frac{3x}{3}=\frac{18 + 2y}{3}\), which simplifies to \(x=\frac{18 + 2y}{3}\) or we can also write it as \(x = 6+\frac{2y}{3}\).
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\(x=\frac{18 + 2y}{3}\) (or \(x = 6+\frac{2y}{3}\))