Does the LPP have a unique optimum, infinitely many optima or none

1. A.
   occurs only at unique point
2. B.
   occurs only at two distinct points
3. C.
   occurs at infinitely many points
4. D.
   does not exist

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1. A.
   occurs only at unique point.
2. B.
   occurs only at two distinct points.
3. C.
   occurs at infinitely many points.
4. D.
   does not exist.

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1. A.
   a unique solution
2. B.
   infinitely many solutions
3. C.
   minimum value at $(4,0)$
4. D.
   minimum value at $(8,0)$

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1. A.
   $x = 0,y = 3$
2. B.
   $x = 8,y = 0$
3. C.
   infinitely many points
4. D.
   $x = 2,y = 3$

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1. A.
   at the point $(0,3)$
2. B.
   at the point $(8,0)$
3. C.
   at infinite number of points but bounded set
4. D.
   at unbounded set

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1. A.
   $(0, 0)$ and $(4, 0)$
2. B.
   $(0, 0)$ and $(0, 5)$
3. C.
   $(4, 0)$ and $\left(\dfrac{14}{5}, \dfrac{18}{5}\right)$
4. D.
   $(0, 5)$ and $\left(\dfrac{14}{5}, \dfrac{18}{5}\right)$

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1. A.
   Unique solution
2. B.
   Infinite solutions
3. C.
   No solution
4. D.
   Unbounded feasible region

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1. A.
   unique solution
2. B.
   no solution
3. C.
   two solutions
4. D.
   infinite solutions

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1. A.
   a finite number of optimal solutions
2. B.
   a unique optimal solution
3. C.
   infinite number of optimal solutions
4. D.
   no feasible solution

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