Which vector is the only vector to not have a specific direction? A unit vector. The standard vector. The zero vector. All vectors have a specific direction,

$All of the following vectors in $ \mathbb{R}^{2} $ are equal except which one? The vector with initial point $ (3,4) $ an$

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Which vector is the only vector to not have a specific direction? A unit vector. The standard vector. The zero vector. All vectors have a specific direction,

$All of the following vectors in $ \mathbb{R}^{2} $ are equal except which one? The vector with initial point $ (3,4) $ an$

All of the following vectors in

R^{2}

are equal except which one? The vector with initial point

(3, 4)

and terminal point

(2, 5)

i - j

4 < 2, - 2 > - 3 < 3, - 3 >

The vector

v

in standard position with magnitude

2

and

θ = \frac{3 π}{4}

, where

θ

is the angle between the positive

x

- axis and

v

.

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