Vectors – Calculate angle between two vectors – Exercise 3581 Post category:Vectors Post comments:0 Comments Exercise Given ∣t⃗∣=1,∣s⃗∣=1|\vec{t}|=1, |\vec{s}|=1∣t∣=1,∣s∣=1 p⃗=s⃗+2t⃗\vec{p}=\vec{s}+2\vec{t}p=s+2t q⃗=5s⃗−4t⃗\vec{q}=5\vec{s}-4\vec{t}q=5s−4t And the vectors p and q are perpendicular. Calculate the angle between v and t vectors. Final Answer Show final answer π3=60∘\frac{\pi}{3}=60^{\circ}3π=60∘ Solution Coming soon… Share with Friends Read more articles Previous PostVectors – Calculation of scalar multiplication between vectors in vector presentation – Exercise 3584 Next PostVectors – Proof that the rhombus diagonals are perpendicular – Exercise 3576 You Might Also Like Vectors – Calculate the scalar multiplication of vectors – Exercise 3564 February 26, 2019 Vectors – Prove an equation of vectors – Exercise 3573 February 26, 2019 Vectors – Proof that the rhombus diagonals are perpendicular – Exercise 3576 February 26, 2019 Vectors – Calculation of scalar multiplication between vectors in vector presentation – Exercise 3584 February 27, 2019 Vectors – Calculate angle between two vectors in vector representation – Exercise 3586 February 27, 2019 Vectors – Calculate one vector projection on another vector – Exercise 3589 February 27, 2019 Leave a Reply Cancel replyCommentEnter your name or username to comment Enter your email address to comment Enter your website URL (optional) Δ
Vectors – Calculation of scalar multiplication between vectors in vector presentation – Exercise 3584 February 27, 2019
Vectors – Calculate angle between two vectors in vector representation – Exercise 3586 February 27, 2019