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Vectors
• A vector is a quantity that has both length and
  direction.
• The vector below may be named          or
• A vector can also be named using component
  form. The component form 〈x, y〉 of a vector
  lists the horizontal and vertical change from
  the initial point to the terminal point. The
  component form of CD〈2, 3〉.
• The magnitude of a vector is its length. The
  magnitude of a vector is written  or  .
                                     AB v



• Finding the Magnitude of a Vector
Step 1 Draw the vector on a coordinate plane.
Use the origin as the initial point.
Step 2 Find the magnitude. Use the Distance
Formula.
• The direction of a vector is the angle that it
  makes with a horizontal line. This angle is
  measured counterclockwise from the positive
  x-axis.




• Finding the Direction of a Vector
Step 1 Draw the vector on a coordinate plane.
Use the origin as the initial point.
Step 2 Find the direction.
• Two vectors are equal vectors if they have the
  same magnitude and the same direction.




• Two vectors are parallel vectors if they have
  the same direction or if they have opposite
  directions.
• The resultant vector is the vector that
  represents the sum of two given vectors.
• Vector Addition
Head-to-Tail Method
Place the initial point (tail) of the second vector on
the terminal point (head) of the first vector. The
resultant is the vector that joins the initial point of
the first vector to the terminal point of the second
vector.
Vector Addition
Parallelogram Method
Use the same initial point for both of the given
vectors. Create a parallelogram by adding a copy of
each vector at the terminal point (head) of the
other vector. The resultant vector is a diagonal of
the parallelogram formed.
Vectors

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Vectors

  • 2. • A vector is a quantity that has both length and direction. • The vector below may be named or
  • 3. • A vector can also be named using component form. The component form 〈x, y〉 of a vector lists the horizontal and vertical change from the initial point to the terminal point. The component form of CD〈2, 3〉.
  • 4.
  • 5. • The magnitude of a vector is its length. The magnitude of a vector is written  or  . AB v • Finding the Magnitude of a Vector Step 1 Draw the vector on a coordinate plane. Use the origin as the initial point. Step 2 Find the magnitude. Use the Distance Formula.
  • 6.
  • 7. • The direction of a vector is the angle that it makes with a horizontal line. This angle is measured counterclockwise from the positive x-axis. • Finding the Direction of a Vector Step 1 Draw the vector on a coordinate plane. Use the origin as the initial point. Step 2 Find the direction.
  • 8.
  • 9. • Two vectors are equal vectors if they have the same magnitude and the same direction. • Two vectors are parallel vectors if they have the same direction or if they have opposite directions.
  • 10.
  • 11. • The resultant vector is the vector that represents the sum of two given vectors.
  • 12. • Vector Addition Head-to-Tail Method Place the initial point (tail) of the second vector on the terminal point (head) of the first vector. The resultant is the vector that joins the initial point of the first vector to the terminal point of the second vector.
  • 13. Vector Addition Parallelogram Method Use the same initial point for both of the given vectors. Create a parallelogram by adding a copy of each vector at the terminal point (head) of the other vector. The resultant vector is a diagonal of the parallelogram formed.