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 Match each word to the sentence where it best fits.
 
 
 
 
 | resultant vector |  | resolution of forces |  | cosine |  | tangent |  | sine |  | component force |  | magnitude |  | component |  |
 ________ is the ratio of the adjacent side over the hypotenuse.
 The process of breaking a force down into its components is called ___________.
 The _______ of a force vector is its strength in newtons.
 The _______ differs from the sine and cosine because it does not depend on the hypotenuse of a right triangle. 
 The ________ is the single vector that is the sum of two or more vectors. 
 The part of a force that lies on the x-axis is a ______
 _______ is most useful to solve for the vertical component of a force. 
 For the vector (6,2) N, two newtons is the _______ in the y-direction.
 
 
 | polar coordinates |  | displacement |  | velocity |  | compass |  | acceleration |  | speed |  | Cartesian coordinates |  | 
 A ship’s navigator would use a/an ________ to determine a direction when plotting a course.
 In the expression v0 cos θ, the variable v0 is the ________.
 The average _______ vector is the change in velocity divided by the change in time.
 A force that is described as 50 N at 30° is an example of a vector in ________.
 The average ___________ vector is calculated by dividing the displacement by the time.
 A change from one position vector to another is called a/an _________.
 |  | A force that is 12 N in the x-direction and 6 N in the y-direction is an example of using _______ to describe the vector.
 
 
 | projectile |  | range |  | trajectory |  | ramp coordinates |  | inclined plane |  | 
 A/An __________ is a moving body traveling only under the influence of gravity.
 An example of ________ would be the horizontal distance a soccer ball moves between being kicked and touching the ground again.  
 Another term for ramp is _______.
 A kicked soccer ball follows a parabolic path called its _______.
 _______ is the rotated reference frame where the x-direction is along the surface of an inclined plane.
 
 
 Is it possible for a single 100 N force to have zero effect in the x-direction? If so, then describe how this might be possible. 
 Is it possible for three forces to have a resultant of zero even if all three forces have different magnitudes? If so, then explain or sketch how this might be possible.
 What is the sin-1(sin30º)?
   Which of the three vector diagrams would best represent force of 2 N, 4 N, and 8 N?
   Which of the three diagrams above does not correctly show the addition of the two vectors on a vector diagram.
  Describe how to transform a force that is in x–y components into a force of the same magnitude and opposite direction. 
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