Suppose that ||u⃗|| = 2 and ||v⃗|| = 6, and that u⃗·v⃗ = -4. Find the angle θ between the vector

Name: Suppose that ||u⃗|| = 2 and ||v⃗|| = 6, and that u⃗·v⃗ = -4. Find the angle θ between the vector u⃗ and v⃗, rounded to the nearest degree.
Uploaded: 2023-07-24T00:39:10-08:00
Duration: 15 s
Channel: Numerade
Description: Suppose that ||u⃗|| = 2 and ||v⃗|| = 6, and that u⃗·v⃗ = -4. Find the angle θ between the vector u⃗ and v⃗, rounded to the nearest degree.

Question

Sandip Ranjan · Answer

In this question, we have to find the angle between vector u and v. Given magnitude of vector u

Julie Silva · Answer

So in this problem, you&#x27;re told that the magnitude of vector u is equal to 2, the magnitude of v

Thane Stiles · Answer

So if we want to find the angle between vectors, U and V, we know that, sorry, cosine theta will

Julie Silva · Answer

So in this problem, we&#x27;re given the vector, V is in the component form negative 5i plus 2J, and

Nicholas Palomarez · Answer

We&#x27;re looking for the angle between these two vectors, and we will be using the property of the

Question

Suppose that $||\vec{u}|| = 2$ and $||\vec{v}|| = 6$, and that $\vec{u} \cdot \vec{v} = -4$. Find the angle $\theta$ between the vector $\vec{u}$ and $\vec{v}$, rounded to the nearest degree.

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