Which ordered pairs could be points on a line parallel to the line that contains (3, 4) and (–2, 2)? Check all that apply. (–2,

Question

Leokris

7 days ago

6

Which ordered pairs could be points on a line parallel to the line that contains (3, 4) and (–2, 2)? Check all that apply. (–2,

–5) and (–7, –3) (–1, 1) and (–6, –1) (0, 0) and (2, 5) (1, 0) and (6, 2) (3, 0) and (8, 2)

Mathematics

2 answers:

babunello [8.4K] · Answer 1 · 2026-03-21T02:34:40+03:00

babunello [8.4K]7 days ago

5 0

The pairs that meet the criteria are: (–1,1) and (–6,–1), (1,0) and (6,2), and (3,0) and (8,2). The rationale behind this is based on my previous answer, which had an error.

AnnZ [9.1K] · Answer 2 · 2026-03-21T02:32:20+03:00

The ordered pairs needed are (–1,1) with (–6,–1), (0, 0) with (2, 5), and (3, 0) with (8, 2). We understand that parallel lines share the same slope. To find the slope of the line connecting the points (3,4) and (-2,2), we begin with the given data. The pairs of options include: the slope for (–2,–5) and (–7,–3) is calculated next; followed by the slope connecting (–1,1) and (–6,–1); then for (0, 0) and (2, 5); the slope for (1,0) and (6,2); and finally the slope that connects (3, 0) and (8, 2). The slopes for pairs (–1,1) with (–6,–1), (0, 0) with (2, 5), and (3, 0) with (8, 2) align with the slope of the given line. Therefore, the required ordered pairs are (–1,1) and (–6,–1), (0, 0) and (2, 5), and (3, 0) and (8, 2).

Which ordered pairs could be points on a line parallel to the line that contains (3, 4) and (–2, 2)? Check all that apply. (–2,

A. C. E. F.

Which correspond to 2, 3, 5, and 6.