Question Type 6: Identifying whether two lines are perpendicular, parallel or none Bootcamps

Determine whether the lines $y=3x+2$ and $y=3x-5$ are parallel, perpendicular or neither.

Determine whether the lines $y=-\tfrac12x+4$ and $x+2y-3=0$ are parallel, perpendicular or neither.

Determine whether the lines $y-4=2(x+4)$ and $-x-2y-1=0$ are parallel, perpendicular or neither.

Determine whether the lines $x-y=0$ and $x+y=0$ are parallel, perpendicular or neither.

Determine whether the lines $2x+3y-6=0$ and $3x-2y+4=0$ are parallel, perpendicular or neither.

Determine whether the lines $4x-y+7=0$ and $2x-\tfrac12y-3=0$ are parallel, perpendicular or neither.

Determine whether the lines $3x-y+2=0$ and $y=\tfrac13x-5$ are parallel, perpendicular or neither.

Determine whether the lines $y+3=\tfrac14(x-8)$ and $4y-x+2=0$ are parallel, perpendicular or neither.

Determine whether the lines $5x+2y=1$ and $-10x-4y+5=0$ are parallel, perpendicular or neither.

Determine whether the line through points $(1,2)$ and $(4,8)$ and the line $2x-y+5=0$ are parallel, perpendicular or neither.

Determine whether the lines $7x+y-4=0$ and $2x-14y+3=0$ are parallel, perpendicular or neither.

Determine whether the line through points $(0,0)$ and $(3,6)$ and the line through $(1,-2)$ with slope $-\tfrac12$ are parallel, perpendicular or neither.