They are perpendicular lines because the slopes are 3/4 and -4/3 respectively.
No, the two lines are not perpendicular.
Their graphs are.
No. they are parallel, since the slopes are both equal in this case 3. To be perpendicular the product of the slopes of both lines is equal to -1 (i.e., m1*m2 = -1).
No.
They are perpendicular lines because the slopes are 3/4 and -4/3 respectively.
No, the two lines are not perpendicular.
Their graphs are.
No. they are parallel, since the slopes are both equal in this case 3. To be perpendicular the product of the slopes of both lines is equal to -1 (i.e., m1*m2 = -1).
No.
The slopes of perpendicular lines are negative reciprocals.[ y = -3x + 2 ] is perpendicular to [ y = x/3 plus any number ].
We need to get both equations into slope-intercept form. If they are parallel, they will have the same slope. If they are perpendicular, they will have slopes that when multiplied equal -1. (unless one line is horizontal and the other vertical) 3x+2y=5 2y=5-3x y=(-3/2)x+(5/2) 3x+2y=9 2y=9-3x y=(-3/2)x+(9/2) The two lines are parallel, since both slopes are equal to (-3/2).
y = 1/3x+4
They are parallel because the slope has the same value in both equations.
3x+y = 4 y = -3x+4 Perpendicular slope: 1/3
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