Answer:
4000 Units
Explanation:
x = number of units made and sold
C(x) = cost
C(x) = 18.50x+18000
R(x) = revenue
R(x) = 23x
Breakeven point occurs when the cost and revenue are the same, which produces a profit of 0 dollars.
R(x) = C(x)
23x = 18.50x+18000
23x-18.50x = 18000
4.50x = 18000
x = 18000/(4.50)
x = 4000
Answer:
Instructions are below.
Explanation:
<u>We were provided with the activity rates. To calculate the total cost, first, we need to allocate overhead to both product lines:</u>
<u></u>
Allocated MOH= Estimated manufacturing overhead rate* Actual amount of allocation base
Product K425:
Allocated MOH= (6*80) + (4*100) + (50*1) + (90*1) + (14*1) + (9*80)
Allocated MOH= $1,754
Product M67:
Allocated MOH= (6*500) + (4*1,500) + (50*4) + (90*4) + (14*10) + (9*500)
Allocated MOH= $14,200
<u>Now, we can calculate the unitary cost:</u>
Product K425:
Unitary cost= 13 + 5.6 + (1,754/200)
Unitary cost= $27.37
Product M67:
Unitary cost= 56 + 3.5 + (14,200/2,000)
Unitary cost= $66.6
It is an example of manipulation the antecedent stimulus. It is a way having desirable behavior to be done accordingly and in an appropriate way in order for effect to increase. It could be seen above as when the teachers applied of having changes to their seat, it is likely that they would rarely distract the class. It is an example of having the increase the odds so that the behavior could be done accordingly.
The market demand curve would be 1000 - 0.125Q.
<h3>How to calculate the demand curve?</h3>
It should be noted that the market demand curve will be the sum of the individual demand curve.
The market demand curve will be calculated thus. Mary’s demand curve is 5P = 5000 – 1.25QM. Here, p = 1000 - 0.25QM
Jack’s demand curve for donuts is given by P = 1000 – 0.5QJ. Helen’s demand curve is given by QH = 2000 – 2P. This will be P = 1000 - 0.5QH.
The slope will be:
= 0.5 × 0.25
= 0.15
The demand function of Jack and Helen are the same. The demand curve will be 1000 - 0.125Q.
Learn more about demand on:
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Answer:
3.05%
Explanation:
According to Pure Expectation Theory, the future short term interest rates are actually the forward rates.
Mathematically,
(1 + r2,0)^2 = (1 + r1,0)^1 * (1 + r1,1)^1
Here,
r2,0 is the rate of interest for 2 year treasury security from today
r1,0 is the rate of the interest for 1 year treasury security from today
r1,1 is the rate of the interest for 2 year treasury security from Year 1
By Putting Values, we have:
(1 + r2,0)^2 = (1 + 0.04)^1 * (1 + 0.021)^1
(1 + r2,0)^2 = 1.06184
By taking square-root on both sides, we have:
(1 + r2,0) = 1.0305
r2,0 = 3.05%
