The sum of 2D RCS vectors (A + B) is equal to 7a, + 13a, while their difference (A - B) is equal to 3a, + 7ay. Find: Match each item to a choice: Magnitude of Vector A Scalar product of A and B Vector B Vector product of A and B Magnitude of Vector B Vector A Choices: : 40 # -5az # sqrt(13) # 2ax + 3ây # 5ay + 10ay ! 5sqrt(5) ::: :::

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The sum of 2D RCS vectors (A + B) is equal to 7a, + 13a, while their difference (A - B) is
equal to 3a, + 7ay. Find:
Match each item to a choice:
Magnitude of Vector A
Scalar product of A and B
Vector B
Vector product of A and B
Magnitude of Vector B
Vector A
Choices:
: 40
# -5az
# sqrt(13)
# 2a, + 3ay
# 5âx + 10a,
! 5sqrt(5)
:::
Transcribed Image Text:The sum of 2D RCS vectors (A + B) is equal to 7a, + 13a, while their difference (A - B) is equal to 3a, + 7ay. Find: Match each item to a choice: Magnitude of Vector A Scalar product of A and B Vector B Vector product of A and B Magnitude of Vector B Vector A Choices: : 40 # -5az # sqrt(13) # 2a, + 3ay # 5âx + 10a, ! 5sqrt(5) :::
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