Chapter 1: Vectors 

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21 Terms

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Frames of reference
________ can be either inertial (non- accelerating) or non- inertial (accelerating)
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coordinate system
A(n) ________ is a mathematical system used to define the position of objects in space.
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vector
A(n) ________ is a mathematical quantity that has both magnitude and direction.
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choice of origin
The ________ (the point at which the axes intersect) can affect the position of objects in the coordinate system.
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The main difference between an scalar and a vector quantity is: A) Magnitude B) Direction C) Unit
B

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Vector A has length 4 units and directed to the north. Vector B has length 9 units and is directed to the south. Calculate the magnitude and direction of A + B . A) 13 units, south B) 5 units, north C) 13 units, north D) 5 units, south
D
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You walk 55 m to the north, then turn 60° to your right and walk another 45 m. How far are you from where you originally started? A) 87 m B) 50 m C) 94 m D) 46 m
A
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The main difference between a scalar and a vector quantity is: A) Magnitude B) Direction C) Unit
B
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Which formula can be used to find the angle of the resultant vector?
tantheta= Ry/Rx
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The components of a vector are the parts of the vectors that are to each other.
perpendicular

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A resultant vector is the of two or more vectors.
sum

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Two vectors, X and Y, form a right angle. Vector X is 48 inches long and vector Y is 14 inches long. The length of the resultant vector is ____ inches.
50
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Which equation represents the Pythagorean theorem, which can be used to find the magnitude of resultant vectors? R = A + B, R = A x B, R2 = A2 x B2, or R2 = A2 + B2
R2 = A2 + B2
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A helicopter flies 250 km on a straight path in a direction 60° south of east. The east component of the helicopter's displacement is ⇒
125 km
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In order to use the Pythagorean theorem to find the magnitude of a resultant vector, which must be true regarding the two initial vectors?
They form a 90 degree angle.

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Used in vector resolution to find the adjacent component of a vector
Used in vector resolution to find the adjacent component of a vector
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sine function
Used in vector resolution to find the opposite component of a vector
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Used in combining component vectors to find the angle (direction) of the resultant vector
tangent function
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vector resolution
the process of breaking down a single vector into component vectors that are at right angle to each other.
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component addition
the process of combining similar axial components using simple addition or subtraction. The components must be parallel.
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method used to recombine component sums or vectors that are perpendicular to one another.
Pythagorean Theorem