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Algebra
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When a line has an undefined slope, what will any two points on the line have in common?
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If we take the word "undefined" mathematically, it means that it cannot be calculated. For slopes of a line, the slope is "infinte", meaning that it is a vertical line. All points on a vertical line have a common value of x. That should answer the given question. However, if "undefined" is taken to mean unknown, then it does not have to be a vertical line. In that case, any two points on the line will have a common slope, i.e. \[\frac{y_2-y_1}{x_2-x_1}= constant\]
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