Slopes of Parallel and Perpendicular Lines Answers

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What is the slope of line PQ?

Answers:
The slope of is (v – z) divided by .:(w – x)
The slope of is divided by (w + a) – (x + a).:(v + b) – (z + b)
Both lines have a slope that is divided by.:(v – z)
Both lines have a slope that is divided by.:(w – x)
Therefore, the lines are .:parallel
110300
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What is the slope of line PQ?

Answers:
Selection 1:0
Selection 2:undefined
Selection 3:The lines are perpendicular.
110301

–220✔ undefined

A
–2
B
2
C
0
D
✔ undefined
110302

The lines are parallel.✔ The lines are perpendicular.The lines do not have slope. The lines are not coplanar.

A
The lines are parallel.
B
✔ The lines are perpendicular.
C
The lines do not have slope.
D
The lines are not coplanar.
110304

Which points could be on the line that is parallel to Line G H and passes through point J? Check all that apply.

Question illustration
A
(–3, 5)
B
(1, 5)
C
(3, −2)
D
(3, 2)
E
(5, 1)
110305

Which coordinate for points A' and B' would help prove that lines AB and A'B' are perpendicular?

A
A': (p, m) and B': (z, w)
B
A': (p, m) and B': (z, −w)
C
A': (p, −m) and B': (z, w)
D
A': (p, −m) and B': (z, −w)
110309

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)

A
(–2, –5) and (–7, –3)
B
(–1, 1) and (–6, –1)
C
(0, 0) and (2, 5)
D
(1, 0) and (6, 2)
E
(3, 0) and (8, 2)
110310

✔ (w – x)(x – w)(z – v)

Answers:
The slope of is (v – z) divided by .:(w – x)
The slope of is divided by (w + a) – (x + a).:(v + b) – (z + b)
Both lines have a slope that is divided by.:(v – z)
Both lines have a slope that is divided by.:(w – x)
Therefore, the lines are .:parallel
110311

✔ (v + b) – (z + b)(z + b) – (v + b) (v + b) + (z + b)

A
✔ (v + b) – (z + b)
B
(z + b) – (v + b)
C
(v + b) + (z + b)
110312

(a – b)(z + v)✔ (v – z)

A
(a – b)
B
(z + v)
C
✔ (v – z)
110313

(a – b)✔ (w – x)(x – w)

A
(a – b)
B
✔ (w – x)
C
(x – w)
110314

✔ parallelperpendicularintersecting

A
✔ parallel
B
perpendicular
C
intersecting

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