Question

An insurance company employs full- and part-time staff, who work 40 and 20 hours per week, respectively. Full-time staff are paid RM800 per week and part-time staff RM320, In addition, it is company policy that the number of part-time staff should not exceed one-third of the number of full-time staff. If the number of worker-hours per week required to deal with the company's work is 900, how many workers of each type should be employed in order to complete the workload at minimum cost?. The objective function is: Select one: a. Max Z = 800x + 320y b. Min Z = 800x + 320y c. Max Z = 40x + 20y d. Min Z = 40x + 20y

          An insurance company employs full- and part-time staff, who work 40 and 20 hours per week, respectively. Full-time staff are paid RM800 per week and part-time staff RM320, In addition, it is company policy that the number of part-time staff should not exceed one-third of the number of full-time staff. If the number of worker-hours per week required to deal with the company's work is 900, how many workers of each type should be employed in order to complete the workload at minimum cost?. The objective function is:
Select one:
a. Max Z = 800x + 320y
b. Min Z = 800x + 320y
c. Max Z = 40x + 20y
d. Min Z = 40x + 20y

An insurance company employs full- and part-time staff, who work 40 and 20 hours per week, respectively. Full-time staff are paid RM800 per week and part-time staff RM320, In addition, it is company policy that the number of part-time staff should not exceed one-third of the number of full-time staff. If the number of worker-hours per week required to deal with the company's work is 900, how many workers of each type should be employed in order to complete the workload at minimum cost?. The objective function is:
Select one:
a. Max Z = 800x + 320y
b. Min Z = 800x + 320y
c. Max Z = 40x + 20y
d. Min Z = 40x + 20y

Added by Luke T.

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