Respuesta :
To find the parallel :
First of all, Parallel equations should have the same slope and a different y-intercept!
When we’re given a point (x,y), we write our equation in the y = mx + b form, then substitute the given point for (x,y) and solve for B!
However, to find the slope of the perpendicular equation, you need to get the negative reciprocal of the slope!
For example, if the slope is 3 in the original equation, it would be - 1/3 in perpendicular equation.
We then substitute the given point for (x,y)!
Hope this helps :)
Leave a comment if you need further explanation!
First of all, Parallel equations should have the same slope and a different y-intercept!
When we’re given a point (x,y), we write our equation in the y = mx + b form, then substitute the given point for (x,y) and solve for B!
However, to find the slope of the perpendicular equation, you need to get the negative reciprocal of the slope!
For example, if the slope is 3 in the original equation, it would be - 1/3 in perpendicular equation.
We then substitute the given point for (x,y)!
Hope this helps :)
Leave a comment if you need further explanation!
The equation of a line so that it is perpendicular to a given point will be [tex]y-y_0=\frac{-1}{m}(x-x_0)[/tex]
The equation of a line so that it is perpendicular to a given point will be [tex]y-y_0 = m(x -x_0)[/tex]
The standard equation of the line is better written in point-slope form expressed as:
[tex]y-y_0 = m(x -x_0)[/tex] where:
m is the slope of the given line
(x0, y0) is any point on the given line
If the given slope of the line is m, the slope of the line perpendicular will be expressed as -1/m
The equation of a line so that it is perpendicular to a given point will be [tex]y-y_0=\frac{-1}{m}(x-x_0)[/tex]
Learn more here: https://brainly.com/question/17003809