Please answer entire question and all the bottom. Please explain

The project shown below has crash costs as shown in the table, a critical path of A-B-C-G, a project duration of 26 days, and total direct normal costs of $41,000. Assume the total indirect cost for the project is $30,000 and there is a savings to the firm of $1,000 per day reduced. What is the optimum cost-time schedule for the project? (10 points as indicated below)

	Activity	Crash Cost (slope)	Maximum Crash Time	Normal Time (days)	Normal Cost
	A	$10,000	1	8	$10,000
	B	700	3	4	6,000
	C	1,200	2	9	7,000
	D	500	5	9	5,000
	E	200	1	6	2,600
	F	1,100	2	6	6,100
	G	600	1	5	4,300

A. To compress the time from 26 to 25 days, which activity(s) should be crashed? (1 point)

What is the adjusted total cost at 25 days? (2 points)

B. To compress the time from 25 to 24 days, which activity(s) should be crashed? (1 point)

What is the adjusted total cost at 24 days? (2 points)

C. What is the optimal cost-time schedule for the network?

Time period (2 points)

Total cost (2 points)