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guided practice
proving lines parallel
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look at the figure. find the value of x for which (ell parallel m).
Step1: Use the property of corresponding angles
When \( \ell\parallel m\), the angle \((5x + 40)^{\circ}\) and the angle \( (2x+5x)^{\circ}\) (since \(2x\) and \(5x\) are adjacent angles on a straight - line formed by the transversal) are corresponding angles. So, \(5x + 40=2x + 5x\).
Step2: Solve the equation
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\(x = 20\)