Consider the line through the points (−4, −6, 1) and (−2, 0, −3). Writ

Question

Notify Me Bookmark

Consider the line through the points (−4, −6, 1) and (−2, 0, −3). Write a direction vector v1 for this line. v1 = Consider the line through the points (7, 12, 13) and (4, 3, 19). Write a direction vector v2 for this line. v2 = Are v1 and v2 parallel? Yes No Is the line through (−4, −6, 1) and (−2, 0, −3) parallel to the line through (7, 12, 13) and (4, 3, 19)? Yes No

Consider the line through the points (−4, −6, 1) and (−2, 0, −3). Write a direction vector v1 for this line. v1 = Consider the line through the points (7, 12, 13) and (4, 3, 19). Write a direction vector v2 for this line. v2 = Are v1 and v2 parallel? Yes No Is the line through (−4, −6, 1) and (−2, 0, −3) parallel to the line through (7, 12, 13) and (4, 3, 19)? Yes No

Image text

Consider the line through the points

(- 4, - 6, 1)

and

(- 2, 0, - 3)

. Write a direction vector

v_{1}

for this line.

v_{1} = ◻

Consider the line through the points

(7, 12, 13)

and

(4, 3, 19)

. Write a direction vector

v_{2}

for this line.

v_{2} = ◻

Are

v_{1}

and

v_{2}

parallel? Yes No Is the line through

(- 4, - 6, 1)

and

(- 2, 0, - 3)

parallel to the line through

(7, 12, 13)

and

(4, 3, 19)

? Yes No

Detailed Answer

Ask Your Doubt Rate This Answer Request Video Solution

Previous question

Next question

Submit Questions

Similar/Related Questions

Solution

$Give a geometric description of span {v1, v2} for the vectors v1 = [20 25 -5)] and v2 = [12 15 -3] choose the correct answer below. A. Span {v1, v2} is R^3. B. span {v1, v2} cannot be determined with the given information. C. span {v1, v2} is the set of points on the line through v1 and 0. D. span {v1, v2} is the plane in R^3 that contains v1, v2 and 0.$

Solution

Solution