A walking path across a park is represented by the equation y = –4x + 10. A new path will be built perpendicular to this path. The paths will intersect at the point (4, –6). Identify the equation that represents the new path.
The parallel equation will have the same slope but with a different y intercept
If you mean: y = 2x-4 and (1, 5) then the parallel equation is y = 2x+3
y -x + 1
If you mean: y = -23x+3 then the parallel equation is y = -23x+164
If you mean y = 3x+8 then the parallel equation will have the same slope and works out as y = 3x+13
5
The parallel equation will have the same slope but with a different y intercept
If you mean: y = 2x-4 and (1, 5) then the parallel equation is y = 2x+3
If you mean: y = 6x-4 then the parallel equation is y = 6x+10
If you mean y = -65x-4 then the parallel equation is y = -65x-66
If you mean y = -4x+1 and (2, 1) then the parallel equation is y = -4x+9
Any equation parallel to the x-axis is of the form:y = constant In this case, you can figure out the constant from the given point.
Any equation parallel to the x-axis is of the form:y = constant In this case, you can figure out the constant from the given point.
Known equation: 3x+5y = 6 or y = -3/5x +6/5 Slope of equation: -3/5 Slope of parallel equation: -3/5 Parallel equation: y-1 = -3/5(x-3) => 5y = -3x+14 Parallel equation in its general form: 3x+5y-14 = 0
y -x + 1
solve the equation for y to get the slope.y=-2x-1/2substitute (3,3) into the equation/3=2(3)+band solve for b.-3=+by=2x-3 is the equation with the same slope(parallel) and goes through (3,3)
The equation in point slope of the line which passes through -2 -3 and is parallel to 3x plus 2y 10 is y=-1.5x.