What is the geometric relationship between u, minusv, and uminusv?
a. the vectors u, minusv, and uminusv form a right triangle.
b. the vectors u, minusv, and uminusv form a parallelogram whose other vertex is at 0.
c. the vectors u, minusv, and uminusv form an equilateral triangle.
d. the vectors u, minusv, and uminusv form a parallelogram whose other vertex is at uplusv.

C. The vectors u, minusv, and uminusv form a parallelogram whose other vertex is at 0.

Step-by-step explanation:

We draw the vector u=A at the origin of a Cartesian plane. then at the same point, we draw -v = -B. To find the vector that represents u-v = A-B, straight lines are drawn parallel to each vector, forming a parallelogram. The resulting vector will be the diagonal of the parallelogram that begins at the origin of the plane.

a) 0

step-by-step explanation:

i^413 x i^0 = 0 as any number multiplied by a zero is

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