SOLUTION: Use the point-slope form linear equation given to complete problems 5-18
Y- 3 = 3(x + 1)
5.) What is the slope of the given line?
6.) What point does this line pass through ,
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Question 787794: Use the point-slope form linear equation given to complete problems 5-18
Y- 3 = 3(x + 1)
5.) What is the slope of the given line?
6.) What point does this line pass through , which is the basis of this equation?
7.) Rewrite this equation in slope-intercept form.
8.) What is the y-intercept of this line?
9.) Rewrite this equation in standard form.
10.) What is the x intercept of this line?
11.) What is the equation in standard form of a perpendicular line that passes through (5,1)?
12.) What is the x-intercept of the perpendicular line?
13.) What is the equantion in standard form of a parallel line that passes through (0, -2)
14.) On the parallel line, find the ordered pair where x = -2.
15.)graph the original equation given Include your 3 points from problems 6,8,10.
16. Add the perpendicular line and parallel line to your graph include point given
Answer by solver91311(24713) (Show Source): You can put this solution on YOUR website!
No. We aren't going to do your entire homework assignment for you.
But here are some facts that will help you:
Standard Form (also called the General Form)
or
A and B (or a and b) cannot both be zero. Most definitions of this form require that A, B, and C (or a, b, and c) be integers, although this would exclude perfectly valid linear equations just because they happened to have one or more irrational coefficients.
Slope-Intercept Form
Where 
is the slope and 
is the 
-coordinate of the -intercept.
Point-Slope Form
 )
where )
are the coordinates of the given point and is the given/calculated slope.
Two Point Form
(x\ -\ x_1) )
where and )
are the coordinates of the given points.
Slope Formula
where and are the coordinates of the given points.
Slope Relationships between Parallel and Perpendicular Lines
Intercepts
The -intercept is the point )
where is the value of when 
. This is the point where the line intersects the -axis.
The 
-intercept is the point )
where 
is the value of when 
. This is the point where the line intersects the -axis.
Let me know if you have a specific question about a specific problem, which I will be delighted to answer IF you show the work you have done so far.
John
Egw to Beta kai to Sigma
My calculator said it, I believe it, that settles it
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