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The coordinates of the point K are (-5,8) and the coordinates of point L are (-5,-6). What is the distance, in units, between the point K and point L ? Answer: units

The coordinates of the point K K are (−5,8) (-5,8) and the coordinates of point L L are (−5,−6) (-5,-6) . What is the distance, in units, between the point K K and point L L ?\newlineAnswer: □\square units

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Q. The coordinates of the point K K are (−5,8) (-5,8) and the coordinates of point L L are (−5,−6) (-5,-6) . What is the distance, in units, between the point K K and point L L ?\newlineAnswer: □\square units
  1. Identify Coordinates: Identify the coordinates of points KK and LL.\newlinePoint KK has coordinates (−5,8)(-5, 8), and point LL has coordinates (−5,−6)(-5, -6).
  2. Recognize Same X-coordinate: Recognize that the points have the same x-coordinate. Since both points have an x-coordinate of −5-5, they lie on the same vertical line.
  3. Calculate Distance: Calculate the distance between the y-coordinates.\newlineThe distance between two points on the same vertical line is the absolute difference between their y-coordinates.\newlineDistance = ∣y2−y1∣=∣(−6)−(8)∣=∣−6−8∣=∣−14∣=14|y_2 - y_1| = |(-6) - (8)| = |-6 - 8| = |-14| = 14

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