QUESTION IMAGE
Question
what is the value of s? s =
Step1: Use property of congruent segments
Since the two segments with lengths \(2s - 51\) and \(s - 22\) are congruent (assuming some congruence - related property from the figure, like they are parts of congruent triangles or equal - length segments based on the perpendicular bisector etc.), we can set up the equation \(2s-51=s - 22\).
Step2: Solve the equation for \(s\)
Subtract \(s\) from both sides: \(2s - s-51=s - s - 22\), which simplifies to \(s-51=-22\). Then add 51 to both sides: \(s-51 + 51=-22 + 51\).
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\(s = 29\)