ANSWERS
• Slope of line 1: ,8
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• Slope of line 2: ,-6
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• The lines are ,neither
Step-by-step explanation
The slope of a line passing through points (x1, y1) and (x2, y2) is,

The points given for line 1 are (-8, -55) and (10, 89). The slope of this line is,

The points given for line 2 are (9, -44) and (4, -14). The slope of this line is,

• If two lines are ,parallel, then they have the same slope.
,
• If two lines are ,perpendicular, then their slopes are opposite and reciprocal.
The slopes of these two lines are 8 and -6. These slopes are different and they are neither opposite nor reciprocal. Hence, these lines are neither parallel nor perpendicular.