A logistics coordinator is designing a delivery route that must run perpendicular to a straight highway segment represented by the equation y = 2x - 3. To calculate the equation of the route passing through a specific warehouse at point (-2, 1), the coordinator follows a standard algebraic procedure. Place the following procedural steps in the correct order to determine the final equation for the route.

A telecommunications technician is installing a new fiber-optic cable that must run perpendicular to an existing line represented by the equation y = 2x - 3 and pass through a junction box at (-2, 1). What is the slope the technician must use for the new cable's equation?

A civil engineering surveyor is mapping a new property boundary that must be perpendicular to a road defined by the equation $y = 2x - 3$. If the boundary line must pass through a specific survey marker at the point $(-2, 1)$, then the correct equation for this boundary is $y = -\frac{1}{2}x$.

An urban planner is mapping a new pedestrian path that must be perpendicular to a road represented by the equation $y = 2x - 3$. The path must pass through a park entrance located at the point $(-2, 1)$. Match each algebraic component of the project to its correct value based on the five-step perpendicular-line procedure.

Facilities Planning: Perpendicular Path Alignment

A quality control inspector is verifying a technical drawing where a new access ramp must be perpendicular to a road segment modeled by the equation y = 2x - 3. The ramp has been calculated to have a slope of -1/2. To confirm that these two lines are truly perpendicular, the inspector recalls that the product of their slopes (2 * -1/2) must be exactly ____.

Technical Documentation: Perpendicular Boundary Alignment

Technical Site Survey: Perpendicular Conduit Alignment

A city planning technician is documenting the installation of a new utility line that must be perpendicular to an existing boundary represented by the equation y = 2x - 3. The new line must pass through a landmark at the point (-2, 1). According to the standard five-step procedure, which expression correctly shows the perpendicular slope and the landmark coordinates substituted into the point-slope form (y - y1 = m(x - x1))?

A site surveyor is graphically verifying a new boundary line that is perpendicular to a road represented by the equation $y = 2x - 3$ and passes through a survey marker at the point $(-2, 1)$. According to the procedural documentation for this specific project, what are the 'rise' and 'run' values used to plot the perpendicular line starting from the survey marker at $(-2, 1)$?