Wee Mow Lawn Service provides lawn service, including mowing lawns and lawn care, landscaping, and lawn maintenance, to residential and commercial customers in the Draper town community. In the summer WeeMow has three teams that it schedules daily for jobs. Team 1 has five members, team 2 has four members, and team 3 has three members. On a normal summer day WeeMow will have approximately 14 jobs. Each team works 10 hours a day, but because of the heat plus work breaks, each team actually works only 45 minutes out of every hour. The following table shows the times (in minutes) and costs (in dollars) required for each team to complete the 14 jobs for a specific day.

	TEAM 1		TEAM 2		TEAM 3
Job	Time (min)	Cost ($)	Time (min)	Cost ($)	Time (min)	Cost ($)
A	45	48	65	55	78	50
B	67	70	72	60	85	55
C	90	94	105	84	125	75
D	61	65	78	65	97	60
E	75	80	93	75	107	66
F	48	55	70	65	95	60
G	65	70	83	70	110	67
H	67	72	84	74	100	65
I	95	100	110	90	130	80
J	60	65	78	65	95	62
K	47	55	64	57	84	56
L	114	118	135	110	155	95
M	85	90	107	98	125	75
N	63	67	81	72	102	68

The WeeMow manager wants to develop a schedule of team assignments to the jobs for this day. Formulate and solve a linear programming model to determine the assignments of teams to jobs that will minimize total job time for the day, given a daily budget of $1,000. Indicate how many minutes each crew will work during the day. Next, reformulate and solve this model if cost minimization is the objective. Of these two models, which one do you think the manger should select and why?

Hello, can somebody show me the step-by-step solution of this problem using Excel Solver Tool? Thank you so much.