The aim of the objective function should be to

Minimize

the objective value.

Part $2$

The optimum solution$$ is:

Part $3$

Number of liver flavored biscuits in a package$=$ Kaleena Turner Food Processors wishes to introduce a new brand of dog biscuits composed of chicken and liver flavored biscuits that meet certain nutritional requirements. The liver flavored biscuits contain $1$ unit of

nutrient A and $2$ units of nutrient $B$; the chicken flavored biscuits contain $1$ unit of nutrient A and $4$ units of nutrient $B.$ According to federal requirements, there must be at least $40$ units of nutrient A and $60$ units of nutrient

$B$ in a package of the new mix. In addition, the company has decided that there can be no more than $14$ liver flavored biscuits in a package. It costs $1$ to make $1$ liver flavored biscuit and $2$ to make $1$ chicken flavored.

Kaleena wants to determine the optimal product mix for a package of the biscuits to minimize the firm's cost. $($round your response to two decimal$$ places$).$

Part $4$

Number of chicken flavored biscuits in a package$=($round your response to two decimal$$ places$).$

Part $5$

Optimal solution value$=($round your response to two decimal$$ places$).$