Respuesta :
The equation of the line containing the points (3, 4) and (-2, 2) is:
[tex] y-yo = m (x-xo)[/tex]
Where,
[tex] m = (y2-y1) / (x2-x1) m = (2-4) / (- 2-3) [/tex]
[tex]m = (-2)/(-5) m = 2/5[/tex]
[tex](xo, yo) = (-2, 2) [/tex]
Substituting values:
[tex] y-2 = (2/5) (x - (- 2)) [/tex]
[tex]y-2 = (2/5) (x + 2) y = (2/5) x + 4/5 + 2 y = (2/5) x + 14/5[/tex]
A parallel line is one that has the same slope:
[tex] y = (2/5) x [/tex]
An ordered pair that passes through this line is (0, 0).
Answer:
A parallel line is:
[tex] y = (2/5) x [/tex]
an ordered pair that goes through the parallel line is:
(0, 0)
[tex] y-yo = m (x-xo)[/tex]
Where,
[tex] m = (y2-y1) / (x2-x1) m = (2-4) / (- 2-3) [/tex]
[tex]m = (-2)/(-5) m = 2/5[/tex]
[tex](xo, yo) = (-2, 2) [/tex]
Substituting values:
[tex] y-2 = (2/5) (x - (- 2)) [/tex]
[tex]y-2 = (2/5) (x + 2) y = (2/5) x + 4/5 + 2 y = (2/5) x + 14/5[/tex]
A parallel line is one that has the same slope:
[tex] y = (2/5) x [/tex]
An ordered pair that passes through this line is (0, 0).
Answer:
A parallel line is:
[tex] y = (2/5) x [/tex]
an ordered pair that goes through the parallel line is:
(0, 0)
Answer: (-1,1) and (-6,-1)
(1,0) and (6,2)
(3,0) and (8,2)
Step-by-step explanation: