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The coordinates of the point 
B are 
(-5,7) and the coordinates of point 
C are 
(-5,3). What is the distance, in units, between the point 
B and point 
C ?
Answer: units

The coordinates of the point B B are (5,7) (-5,7) and the coordinates of point C C are (5,3) (-5,3) . What is the distance, in units, between the point B B and point C C ?\newlineAnswer: \square units

Full solution

Q. The coordinates of the point B B are (5,7) (-5,7) and the coordinates of point C C are (5,3) (-5,3) . What is the distance, in units, between the point B B and point C C ?\newlineAnswer: \square units
  1. Identify Coordinates: Identify the coordinates of points B and C. Point B has coordinates (5,7)(-5,7), and point C has coordinates (5,3)(-5,3).
  2. Calculate Distance: Since both points BB and CC have the same xx-coordinate, they lie on a vertical line, and the distance between them is the absolute difference of their yy-coordinates.\newlineCalculate the distance using the yy-coordinates of BB and CC.\newlineDistance = yByC=73=4=4|y_B - y_C| = |7 - 3| = |4| = 4 units

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