In Problem

$1$

$,$

$$assigning a value of

$1$

$0$

$$to the objective function, i

$.$

e

$.$

$,$

$$making

$,$

$$the line representing the objective function goes through the following two points

Group of answer choices

$($

$2$

$,$

$0$

$)$

$$and

$($

$5$

$,$

$0$

$)$

$($

$0$

$,$

$2$

$)$

$$and

$($

$0$

$,$

$5$

$)$

$($

$0$

$,$

$2$

$)$

$$and

$($

$5$

$,$

$0$

$)$

none of the above

$$

$($

$2$

$,$

$0$

$)$

$$and

$($

$0$

$,$

$5$

$)$

In Problem

$1$

$,$

$$the point

$($

$0$

$,$

$4$

$)$

$$is

Group of answer choices

an extreme point in the feasible region.

all of the above.

none of the above.

not optimal.

feasible. In Problem $1,$ the optimal solution of this linear programming model is

Group of answer choices

$(60/19.28/19)$

$(8/5.21/5)$

$(4,0)$

$(0,4)$

$(3,2)$