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https://math.answers.com/math-and-arithmetic/Do_vertical_lines_always_have_a_slope_of_zero

Do vertical lines always have a slope of zero? - Answers

No, vertical lines do not have a slope of zero; instead, they have an undefined slope. This is because the change in x-coordinates is zero while the change in y-coordinates can be any value, leading to division by zero in the slope formula (slope = change in y/change in x). Consequently, vertical lines are characterized by a constant x-value and extend infinitely in the vertical direction.



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Do vertical lines always have a slope of zero? - Answers

https://math.answers.com/math-and-arithmetic/Do_vertical_lines_always_have_a_slope_of_zero

No, vertical lines do not have a slope of zero; instead, they have an undefined slope. This is because the change in x-coordinates is zero while the change in y-coordinates can be any value, leading to division by zero in the slope formula (slope = change in y/change in x). Consequently, vertical lines are characterized by a constant x-value and extend infinitely in the vertical direction.



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https://math.answers.com/math-and-arithmetic/Do_vertical_lines_always_have_a_slope_of_zero

Do vertical lines always have a slope of zero? - Answers

No, vertical lines do not have a slope of zero; instead, they have an undefined slope. This is because the change in x-coordinates is zero while the change in y-coordinates can be any value, leading to division by zero in the slope formula (slope = change in y/change in x). Consequently, vertical lines are characterized by a constant x-value and extend infinitely in the vertical direction.

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      No, vertical lines do not have a slope of zero; instead, they have an undefined slope. This is because the change in x-coordinates is zero while the change in y-coordinates can be any value, leading to division by zero in the slope formula (slope = change in y/change in x). Consequently, vertical lines are characterized by a constant x-value and extend infinitely in the vertical direction.

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