4x - 2y = 12 divide by 2 both sides
2x - y = 6 subtract 2x to both sides
-y = -2x + 6 multiply by -1 to both sides
y = 2x - 6
Slope = m = 2, and y-intercept is -6.
Equations are not linear when they are quadratic equations which are graphed in the form of a parabola
It makes it easier to work out values for x and y for graph plotting purposes.
You add one side of each of the equations to form one side of the new equation. You add the other sides of the equations to form the other side. Subtraction is done similarly.
Straight line equations have two variables in the form of x and y
Equation
Equations are not linear when they are quadratic equations which are graphed in the form of a parabola
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It makes it easier to work out values for x and y for graph plotting purposes.
You add one side of each of the equations to form one side of the new equation. You add the other sides of the equations to form the other side. Subtraction is done similarly.
Darmanitan's form can be changed by teaching it the move "Zen Mode." When Darmanitan's HP falls below 50%, it will change from its standard form to the Zen Mode form. This form change will also occur when Darmanitan has the hidden ability "Zen Mode."
y=a(bx) is the standard form
Straight line equations have two variables in the form of x and y
Equation
I looked all over the internet and could not find a parametric equation for this shape. You can look at the link below to find the regular cartesian equation. If you are good at parametric equations you could probably convert this into parametric form. I am not so good at parametric equations.
Equations are never parallel, but their graphs may be. -- Write both equations in "standard" form [ y = mx + b ] -- The graphs of the two equations are parallel if 'm' is the same number in both of them.
Ax+By=C
Not all linear equations can be directly expressed in point-slope form because this form requires a specific point on the line and the slope. However, some linear equations, like vertical lines, do not have a defined slope (infinite slope), making it impossible to represent them in point-slope form. Therefore, while most non-vertical linear equations can be converted to point-slope form, vertical lines present an exception.