V1=(3,5) and v2(-4,7) Compute the unit vectors in the direction of |v1| and |v2|.
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V1=(3,5) and v2(-4,7) Compute the unit vectors in the direction of |v1| and |v2|.

[From: ] [author: ] [Date: 11-05-18] [Hit: ]
To find the unit vectors that are in the direction of v₁ and v₂, respectively, divide each of the components by the magnitude of the vector. Since ||v₁|| = √(3^2 + 5^2) = √34 and ||v₂|| = √[(-4)^2 + 7^2] = √65, we see that the required vectors are and .I hope this helps!......
PLEASE HELP!

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I am not familiar with your |v₁| and |v₂| notation. Maybe you just meant v₁ and v₂?

To find the unit vectors that are in the direction of v₁ and v₂, respectively, divide each of the components by the magnitude of the vector. Since ||v₁|| = √(3^2 + 5^2) = √34 and ||v₂|| = √[(-4)^2 + 7^2] = √65, we see that the required vectors are <3/√34, 5/√34> and <-4/√65, 7/√65>.

I hope this helps!
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