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The coordinates of the point T are (-5,-8) and the coordinates of point U are (-5,-2). What is the distance, in units, between the point T and point U? Answer: units

The coordinates of the point T T are (−5,−8) (-5,-8) and the coordinates of point U U are (−5,−2) (-5,-2) . What is the distance, in units, between the point T T and point U? U ? \newlineAnswer: □\square units

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Q. The coordinates of the point T T are (−5,−8) (-5,-8) and the coordinates of point U U are (−5,−2) (-5,-2) . What is the distance, in units, between the point T T and point U? U ? \newlineAnswer: □\square units
  1. Identify Coordinates: Identify the coordinates of points TT and UU.\newlinePoint TT has coordinates (−5,−8)(-5, -8) and point UU has coordinates (−5,−2)(-5, -2). We need to find the distance between these two points.
  2. Calculate Vertical Distance: Since the xx-coordinates of both points are the same, the points lie on a vertical line, and the distance between them is the absolute difference of their yy-coordinates.\newlineCalculate the difference between the yy-coordinates of point TT and point UU.\newlineDifference = ∣−8−(−2)∣=∣−8+2∣=∣−6∣=6|-8 - (-2)| = |-8 + 2| = |-6| = 6
  3. Calculate Distance: The distance between point TT and point UU is 66 units.

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