Answer:
B) regenerative
Explanation:
A material requirements planning (MRP) system is used to merge several production activities into one single system that controls production and inventory. It's similar to ERP systems but it only focuses on the production area of a company. Using MRP systems enables production planning, scheduling, and control of production inputs (e.g. materials).
All MRP systems should be regularly updated in order to be efficient.
Answer:
The correct answer is (B)
Explanation:
Information is a significant resource for any organization, and it must be utilized to realize positive changes and further benefit. To engage different team will help the organisation to discuss databases, reports, records, documents, budget summaries, methodology, arrangements and it also helps to understand what other team are doing to get better results and what other things should be done to achieve efficiency
Answer:hi
Explanation:
The format for the equation of a circle is (x-h)^2+(y-k)^2=r^2, where (h,k) is your center and r is your radius. All we have to do is substitute the correct values, giving us the equation (x+2)^2+(y-1)^2=4
Answer: The options are given below:
A. $18.00
B. $1,036.80
C. $2.00
D. $7.20
E. $64.00
The correct option is D. $7.20
Explanation:
From the question above, we were given:
Annual demand = 100,000 units
Production = 4 hour cycle
d = 400 per day (250 days per year)
p = 4000 units per day
H = $40 per unit per year
Q = 200
We will be using the EPQ or Q formula to calculate the cost setup, thus:
Q = √(2Ds/H) . √(p/(p-d)
200=√(2x400x250s/40 . √(4000/(4000-400)
200=√5,000s . √1.11
By squaring both sides, we have:
40,000=5,550s
s=40,000/5,550
s=7.20
Answer:
is the addition to total output due to the addition of the last unit of an input, holding all other inputs constant.
Explanation:
The marginal product of an input is the change in total output as a result of the change in output by 1 unit
For example, the table below is the total product of labour
amount of labour output
1 10
2 20
3 40
the marginal product of the 3rd worker = (40 - 20) / (3 - 2) = 20
marginal product of the second worker = (20 - 10) / (2 -1 ) = 10
Average output = total output / labour
