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Question
what must be the value of x so that lines c and d are parallel lines cut by transversal p? 12 18 81 99
Step1: Use the property of parallel lines
When two parallel lines are cut by a transversal, the corresponding angles are equal. So, \(3x + 45=81\).
Step2: Solve the equation for \(x\)
Subtract 45 from both sides of the equation: \(3x=81 - 45\), which simplifies to \(3x = 36\). Then divide both sides by 3: \(x=\frac{36}{3}\).
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