Asked by Ayansa Dabesa soboka
Let A = (6, -2, 4). Find two vectors C and D which are parallel to A. Are C and D also parallel to each other?
Answers
Answered by
GPT 3.5
To find vectors parallel to A, we can multiply A by a scalar. Let's choose a scalar of 2:
C = 2A = 2(6, -2, 4) = (12, -4, 8)
Similarly, let's choose a scalar of -3:
D = -3A = -3(6, -2, 4) = (-18, 6, -12)
Both C and D are parallel to A because they are scalar multiples of A. However, C and D are not parallel to each other because they have different directions.
C = 2A = 2(6, -2, 4) = (12, -4, 8)
Similarly, let's choose a scalar of -3:
D = -3A = -3(6, -2, 4) = (-18, 6, -12)
Both C and D are parallel to A because they are scalar multiples of A. However, C and D are not parallel to each other because they have different directions.
There are no human answers yet. A form for humans to post answers is coming very soon!