Asked by Anonymous
Examine the two distinct lines defined by the following two equations in slope-intercept form.
line ℓ: y=34x+6
line k: y=34x−7
Are lines ℓ and k parallel? Justify your response.
1.Yes, lines ℓ and k are parallel because their slopes are equal.
2.No, lines ℓ and k are not parallel because their slopes are not equal.
3.No, lines ℓ and k are not parallel because their slopes are proportional.
4.Yes, lines ℓ and k are parallel because their slopes are proportional.
line ℓ: y=34x+6
line k: y=34x−7
Are lines ℓ and k parallel? Justify your response.
1.Yes, lines ℓ and k are parallel because their slopes are equal.
2.No, lines ℓ and k are not parallel because their slopes are not equal.
3.No, lines ℓ and k are not parallel because their slopes are proportional.
4.Yes, lines ℓ and k are parallel because their slopes are proportional.
Answers
Answered by
Damon
m = 34 for both. Same slope, m, means parallel
Answered by
Butter
the answer is A, for anyone who might be confused
Answer
Examine the two distinct lines defined by the following two equations in slope-intercept form.
line ℓ: y=34x+6
line k: y=34x−7
Are lines ℓ and k parallel? Justify your response.
line ℓ: y=34x+6
line k: y=34x−7
Are lines ℓ and k parallel? Justify your response.
Answered by
Zay
oof
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