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The coordinates of the point 
G are 
(-6,-7) and the coordinates of point 
H are 
(-6,10). What is the distance, in units, between the point 
G and point 
H?
Answer: units

The coordinates of the point G G are (6,7) (-6,-7) and the coordinates of point H H are (6,10) (-6,10) . What is the distance, in units, between the point G G and point H? H ? \newlineAnswer: \square units

Full solution

Q. The coordinates of the point G G are (6,7) (-6,-7) and the coordinates of point H H are (6,10) (-6,10) . What is the distance, in units, between the point G G and point H? H ? \newlineAnswer: \square units
  1. Identify Points G and H: Identify the coordinates of points G and H.\newlinePoint G has coordinates (6,7)(-6,-7) and point H has coordinates (6,10)(-6,10). We notice that the xx-coordinates are the same, which means that G and H lie on a vertical line.
  2. Calculate Distance: Calculate the distance between the two points.\newlineSince points G and H are on the same vertical line, the distance between them is the absolute difference of their y-coordinates.\newlineDistance = y2y1=10(7)=10+7=17=17|y_2 - y_1| = |10 - (-7)| = |10 + 7| = |17| = 17 units

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