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    Calculus Study Set 1
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    Exam 13: Vector Geometry
  5. Question
    In the Triangle with Vertices , and
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In the Triangle with Vertices , and

Question 81

Question 81

Essay

In the triangle with vertices In the triangle with vertices   , and   ,   is a point on the side   , such that   .   is a line through   , parallel to the side   , intersecting   at a point   .  A) Find the vector equation of the line    B) Compute the length of the vector  , and In the triangle with vertices   , and   ,   is a point on the side   , such that   .   is a line through   , parallel to the side   , intersecting   at a point   .  A) Find the vector equation of the line    B) Compute the length of the vector  , In the triangle with vertices   , and   ,   is a point on the side   , such that   .   is a line through   , parallel to the side   , intersecting   at a point   .  A) Find the vector equation of the line    B) Compute the length of the vector  is a point on the side In the triangle with vertices   , and   ,   is a point on the side   , such that   .   is a line through   , parallel to the side   , intersecting   at a point   .  A) Find the vector equation of the line    B) Compute the length of the vector  , such that In the triangle with vertices   , and   ,   is a point on the side   , such that   .   is a line through   , parallel to the side   , intersecting   at a point   .  A) Find the vector equation of the line    B) Compute the length of the vector  . In the triangle with vertices   , and   ,   is a point on the side   , such that   .   is a line through   , parallel to the side   , intersecting   at a point   .  A) Find the vector equation of the line    B) Compute the length of the vector  is a line through In the triangle with vertices   , and   ,   is a point on the side   , such that   .   is a line through   , parallel to the side   , intersecting   at a point   .  A) Find the vector equation of the line    B) Compute the length of the vector  , parallel to the side In the triangle with vertices   , and   ,   is a point on the side   , such that   .   is a line through   , parallel to the side   , intersecting   at a point   .  A) Find the vector equation of the line    B) Compute the length of the vector  , intersecting In the triangle with vertices   , and   ,   is a point on the side   , such that   .   is a line through   , parallel to the side   , intersecting   at a point   .  A) Find the vector equation of the line    B) Compute the length of the vector  at a point In the triangle with vertices   , and   ,   is a point on the side   , such that   .   is a line through   , parallel to the side   , intersecting   at a point   .  A) Find the vector equation of the line    B) Compute the length of the vector  .
A) Find the vector equation of the line In the triangle with vertices   , and   ,   is a point on the side   , such that   .   is a line through   , parallel to the side   , intersecting   at a point   .  A) Find the vector equation of the line    B) Compute the length of the vector
B) Compute the length of the vector In the triangle with vertices   , and   ,   is a point on the side   , such that   .   is a line through   , parallel to the side   , intersecting   at a point   .  A) Find the vector equation of the line    B) Compute the length of the vector

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