Line a is represented by the equation y=3x−4 . how do these equations compare to line a? drag and drop the equations into the boxes to complete the table. parallel to line a perpendicular to line a neither parallel nor perpendicular to line a 1) y=−13x−10 2) y=13x+1 3) y=3x−2

1) y=−1/3x−10 but I think you means   y=−1/3x−10

2) y=1/3x+1

3) y=3x−2

Parallel slopes are the same an the number beside the x (Coefficient)  is the slope

so y=3x−4 has slope of 3 (the coefficient of x) and 3) y=3x−2 also has the slope of 3 so they are Parallel

Perpendicular has negative Reciprocal slopes (which means turn the slope upside down and change the singe from positive to negative of the other way)

so y=3x−4 has slope of 3 (the coefficient of x) to take teh 3 and turn it upside down 3/1 becomes 1/3 (reciprocal) and negate it (Positive becomes negative) -1/3 and 1) y=−1/3x−10 has the slope of -1/3 so its perpendicular to  y=3x−4

x + 4/7

step-by-step explanation:

use cymath

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step-by-step explanation: