10.3: There are two vectors A = 2i-3j+5k and B = −4i + B₂j+ 7k. Using the scalar product, find the value of By such that the two vectors are perpendicular. (A) 5 (B) (C) -3 (D) 4 (E) 9 -8

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10.3: There are two vectors à = 2î - 3j+5k and B = −4î + B,j + 7k. Using the scalar
product,
find the value of By such that the two vectors are perpendicular.
(A) 5
(B) -8
(C) -3
(D) 4
(E) 9
Transcribed Image Text:10.3: There are two vectors à = 2î - 3j+5k and B = −4î + B,j + 7k. Using the scalar product, find the value of By such that the two vectors are perpendicular. (A) 5 (B) -8 (C) -3 (D) 4 (E) 9
Expert Solution
Step 1

Given Data :Two vector are given asA= 2i^ -3j^+5k^B= -4i^ +Byj^+7k^these two vector are perpendicular to each other hence the angle between them is 90θ = 90

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