Interpreting Vector Directions: A=8 at 45°, B=8 at 180/225°

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Vector A has a magnitude of 8 units at an angle of 45 degrees with the positive x-axis. Vector B, also with a magnitude of 8 units, points in the negative x direction, which corresponds to an angle of 180 degrees. The interpretation of the angles is clarified, confirming that Vector B does not point at 225 degrees, as that would be opposite to the direction of Vector A. The discussion emphasizes the importance of accurately interpreting vector directions as described in the problem. Understanding these angles is crucial for solving vector-related problems correctly.
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Am I interpreting this question correctly?

Vector A has a magnitude of 8 units and makes an angle of 45 degrees with the positive x axis. Vector B also has a magnitude of 8 units but points in the -x direction. ...

So, does that mean:

Vector A=8 at 45 degrees
Vector B=8 at 180 degrees

or

Vector A=8 at 45 degrees
Vector B=8 at 225 degrees

I know how to do the problem, it's just interpreting the book's wording on angles.

Thanks
 
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A at 45 degrees and B at 180 degrees. Saying vector B points in the -x direction is the same as saying vector B makes an angle of 180 degrees with the +ve x axis.
 
Thanks much
 
225 degrees would be opposite to A's direction not in "the -x direction. ... "
 
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