SOLUTION: Determine if the two equations are parellel, perpendicular or neither
2/5x - 1/3y = 7/8
1/3x - 2/4y = -72
This is not from a book
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-> SOLUTION: Determine if the two equations are parellel, perpendicular or neither
2/5x - 1/3y = 7/8
1/3x - 2/4y = -72
This is not from a book
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Question 72490: Determine if the two equations are parellel, perpendicular or neither
2/5x - 1/3y = 7/8
1/3x - 2/4y = -72
This is not from a book Answer by stanbon(75887) (Show Source):
You can put this solution on YOUR website! Determine if the two equations are parellel, perpendicular or neither
2/5x - 1/3y = 7/8
1/3x - 2/4y = -72
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Put each equation in slope-intercept form:
y = ((2/5)/(1/3))x -[(7/8)/(1/3)]
y = (6/5)x -(21/8)
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y= [(1/3)/(1/2)]x + [72/(1/2)
y= (2/3)x +144
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They are neither parallel or perpendicular as they have different slopes
and different y-intercepts.
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Cheers,
Stan H.
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