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shonnybenskin8
05.02.2022 •
Mathematics
Write the equation of the line that is parallel to
the line y = -x + 2 and goes through the point
(-6,8)
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Ответ:
y = -x + 2
Step-by-step explanation:
Lines that are parallel have the same slope but different
y-intercepts.
So the slope of the parallel line is -x
We can input the x and y points given to solve for the new y-intercept
y = -x + b8 = -(-6) + b8 = 6 + bb = 2The new line is y = -x + 2. Since these two lines are the same, they are coinciding lines.
-Chetan K
Ответ:
y = - x + 2
Step-by-step explanation:
We can use the below formula to find the equation of a line.y = m x + c
Here,
m ⇒ slope
c ⇒ y - intercept
We know that , if two lines are parallel to each other, it means that the slopes of two lines are also equal.Therefore, according to the question we have to find the y - intercept in order to write the equation of the line.For that, you can use the given coordinate of the new line.Also, as the two lines are parallel, the slope of the new line is (-1 ).Let us solve now.
( -6 , 8 ) ⇒ ( x , y )
y = m x + c
8 = -1 × -6 + c
8 = 6 + c
8 - 6 = c
2 = c
And now let us write the equation of the line.y = m x + c
y = - x + 2
Hope this helps you :-)
Let me know if you have any other questions :-)
Ответ:
Set the terms given equal to each other, since same side interior angles are congruent. Then solve for x. You should get 26.