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Scalar (Dot) Product: Determine the Angle Between the Directions of Vector

Question 50

Multiple Choice

Scalar (dot) product: Determine the angle between the directions of vector Scalar (dot) product: Determine the angle between the directions of vector = 3.00 + 1.00 and vector = -3.00 + 3.00 . A) 26.6° B) 30.0° C) 88.1° D) 117° E) 45.2° = 3.00 Scalar (dot) product: Determine the angle between the directions of vector = 3.00 + 1.00 and vector = -3.00 + 3.00 . A) 26.6° B) 30.0° C) 88.1° D) 117° E) 45.2° + 1.00 Scalar (dot) product: Determine the angle between the directions of vector = 3.00 + 1.00 and vector = -3.00 + 3.00 . A) 26.6° B) 30.0° C) 88.1° D) 117° E) 45.2° and vector Scalar (dot) product: Determine the angle between the directions of vector = 3.00 + 1.00 and vector = -3.00 + 3.00 . A) 26.6° B) 30.0° C) 88.1° D) 117° E) 45.2° = -3.00 Scalar (dot) product: Determine the angle between the directions of vector = 3.00 + 1.00 and vector = -3.00 + 3.00 . A) 26.6° B) 30.0° C) 88.1° D) 117° E) 45.2° + 3.00 Scalar (dot) product: Determine the angle between the directions of vector = 3.00 + 1.00 and vector = -3.00 + 3.00 . A) 26.6° B) 30.0° C) 88.1° D) 117° E) 45.2° .


A) 26.6°
B) 30.0°
C) 88.1°
D) 117°
E) 45.2°

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