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← Determine if JK and LM are parallel, perpendicular, or neither. Part A: J (-6, 11); K (2, -1) Slope of JK: Part B: L (-4, 8); M (-1, 10) ← Slope of LM: I Type your answer as a fraction Type your answer
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Jun 2, 2024
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Determine if JK and LM are parallel, perpendicular, or neither.
Part A: J (-6, 11); K (2, -1)
Slope of JK:
Part B: L (-4, 8); M (-1, 10)
←
Slope of LM:
I
Type your answer as a fraction
Type your answer as a fraction
Mathematics
high-school
Bdargan
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Part A: To find the slope of JK, we can use the formula: slope = (change in y) / (change in x).
Slope of JK = (-1 - 11) / (2 - (-6)) = -12 / 8 = -3/2.
Part B: To find the slope of LM, we can use the same formula.
Slope of LM = (10 - 8) / (-1 - (-4)) = 2 / 3 = 2/3.
Therefore, the slope of JK is -3/2 and the slope of LM is 2/3. Since the slopes are not equal (not the same fraction or negative reciprocal), JK and LM are neither parallel nor perpendicular.
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