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System of equations and inequalities

OPEN ENDED Give a system of equation that is more easilysolved by substitution and a system of equations that is more easilysolved by elimination.OPEN ENDED Write an example of a system of three equations inthree variables that has (-3, 5, 2) as a solution. Show that theordered triple satisfies all three equations.

  • OPEN ENDED Create a system of inequalities that forms a bounded region.
  • Writing in Math Use the information about buoy tenderson page 158 to explain how linear programming can be used in schedulingwork. Include a system of inequalities that represents the constraintsthat are used to schedule buoy repair and replacement and an explanationof the linear function that the buoy tender captain would wish tomaximize.

    For #4, page 158 is in the attachment.

    The U.S. Coast Guard maintains
    the buoys that ships use to
    navigate. The ships that service
    buoys are called buoy fenders.
    Suppose a buoy tender can carry
    up to 8 replacement buoys. The
    crew can repair a buoy in 1 hour
    and replace a buoy in 24 hours.
    Maximum and Minimum Values The buoy tender captain can use a
    system of inequalities to represent the limits of time and replacements on
    the ship. If these inequalities are graphed, the points in the intersection
    are combinations of repairs and replacements that can be scheduled.
    The inequalities are called the constraints. The
    intersection of the graphs is called the feasible
    graph of
    region. When the graph of a system of
    constraints
    constraints is a polygonal region like the one teasible
    region
    graphed at the right, we say that the region is
    bounded.
    vertex |
    Since the buoy tender captain wants to service the maximum number of
    buoys, he will need to find the maximum value of the function for points
    in the feasible region. The maximum or minimum value of a related
    function always occurs at a vertex of the feasible region.

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