The equations will have the same slope as y = 5x+9 but a different y intercept
Parallel straight line equations have the same slope but with different y intercepts
The equation is x = -7.
The Playfair Axiom (or "Parallel Postulate")
Euclid's parallel postulate.
Assume there are no lines through a given point that is parallel to a given line or assume that there are many lines through a given point that are parallel to a given line. There exist a line l and a point P not on l such that either there is no line m parallel to l through P or there are two distinct lines m and n parallel to l through P.
They are parallel.
Neither perpendicular nor parallel
It will be any of the equations that has the same slope of y = 5x+9 but with a different y intercept
Parallel straight line equations have the same slope but with different y intercepts
A parallel equation has the same slope to the given equation. Note that your equation is in slope-intercept form; when an equation is solved for "y" (y = ...x + ...), the number in front of the "x" is the slope. Solve each of the other equations for "y" (if they are not already solved for "y"), and check the number in front of the "x".
If you already know that x = -3 and y = 5 what linear equations are you wanting to solve?
CPUs, when given mathematical equations, apply the laws of mathematics to those equations. The equation a = a is true by the reflexive property of equality.
An equation has an equals sign ( = ). Equations assert the absolute equality of two expressions.
3
Neither because the value of the x slope has not been given nor have proper straight line equations been given
It depends on what equations are given.
x - y = 1 y = x - 1 So any line with slope of 1 would be parallel to the given line. For example, y = x y = x + 3 y = x - 5 etc.