We know that the total cost will be 30 lb * $3/lb = $90. We can thus set up an equation such that: 90 = 3.5*b + 2*(30-b), where b is the weight of blackberries and 30-b represents that which is not blackberries, that is, the blueberries.
We solve the equation as:
90 = 3.5b +60 -2b = 1.5b + 60
30 = 1.5b
b = 20
Thus 20 lbs of blackberries (and 10 lbs of blueberries) are needed.
Answer:
B. Δk = sf(k) – (δ + n)k.
Explanation:
The Solow Growth Model, developed by Robert Solow, a Nobel Prize winning economist. It was the first neoclassical growth model which was was built upon the Keynesian Harrod-Domar model. The modern theory of economic growth is given by the Solow Model.
The equation below gives us the change in capital stock per worker with population growth at rate n;
Δk = sf(k) – (δ + n)k.
Where k: capital stock per worker in period t
s: savings rate
δ: rate of depreciation of capital
n: labor or number of workers
sf(k): savings per capita multiplied by a fraction of income saved.
The answer is c because it’s financial manager
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
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