R = 2î + 3ĵ – 6k, R2 = 2î – mỹ – 8k and R3 = nî + 4.5) – 9k - Explain why R1 & R2 are not parallel to each other. R1 || R3 & 2|R2 × R3| = [R1 . (R2 × R3 )] + v58.8n, calculate the value of m. Calculate the angles that the vector (R3 – R2) makes with î, ĵ & k axis. -

icon
Related questions
Question
need from online tutors!Try bartleby tutor todayarrow_forward
 

Oh no! Our expert couldn't answer your question.

Don't worry! We won't leave you hanging. Plus, we're giving you back one question for the inconvenience.

Here's what the expert had to say:

1. Three vectors are given by,

 

R₁ = 2î + 3ĵ-6k,

 

R₂ = 2î -mj-8k and

 

R3 = nî + 4.5ĵ-9k

 

(a) Explain why R₁ & R₂ are not parallel to each other.

 

(b)If R₁ || R3 & 2|R₂ X R3 = [R₁ (R₂ R3 )] + √58.8n, calculate the value of m.

 

(c) Calculate the angles that the vector (R3 makes with î, ĵ & k axis.?

R = 21 + 3ĵ – 6k,
R2 = 2î – mỹ – 8k and
R3 = nî + 4.5j – 9k
Explain why R1 & R2 are not parallel to each other.
R || R3 & 2|R2 × R3| = [R1 . (R2 × R3 )] + V58.8n, calculate the value of m.
Calculate the angles that the vector (R3 – R2) makes with î, ĵ & k axis.
Transcribed Image Text:R = 21 + 3ĵ – 6k, R2 = 2î – mỹ – 8k and R3 = nî + 4.5j – 9k Explain why R1 & R2 are not parallel to each other. R || R3 & 2|R2 × R3| = [R1 . (R2 × R3 )] + V58.8n, calculate the value of m. Calculate the angles that the vector (R3 – R2) makes with î, ĵ & k axis.
Expert Solution
steps

Step by step

Solved in 5 steps with 4 images

Blurred answer