A i think, did btec childcare
Answer:
The answer is 30%
Explanation:
Solution
Given that:
Project A
Project A costs = $350
Cash flows =$250 and $250 (next 2 years)
Project B
Project B costs =$300
Cash flow = $300 and $100
Now what is the crossover rate for these projects.
Thus
Year Project A Project B A-B B-A
0 -350 -300 -50 50
1 250 300 -50 50
2 250 100 150 -150
IRR 27% 26% 30% 30%
So,
CF = CF1/(1+r)^1 + CF2/(1+r)^2
$-50 = $-50/(1+r)^1 + $150/(1+r)^2
r = 30%
CF = CF1/(1+r)^1 + CF2/(1+r)^2
$50 = $50/(1+r)^1 + $-150/(1+r)^2
r = 30%
Hence, the cross over rate for these project is 30%
Note:
IRR =Internal rate of return
CF =Cash flow
r = rate
Answer:
(a) What factors determine a company's total revenue?
Sales.
(b) Do higher lead to increased revenues for a company?
Yes, a <u><em>Lead</em></u> is a person or company that might finally become a client, and drive the sales up.
Answer:
30.92%
Explanation:
You find the answer by calculating the cost of equity using two methods; Dividend discount model and CAPM
<u>Dividend discount model;</u>
cost of equity; r = (D1/P0) +g
whereby, D1 = next year's dividend = 3.00
P0= current price = 13.65
g = dividend growth rate = 11% or 0.11 as a decimal
r = (3/13.65) + 0.11
r = 0.2198 + 0.11
r= 0.3298 or 32.98%
<u>Using CAPM;</u>
r = risk free + beta (Market risk premium)
r = 0.049 + (2.8 * 0.0856)
r = 0.049 + 0.2397
r = 0.2887 or 28.87%
Next, find the average of the two cost of equities;
=(32.98% + 28.87% )/2
= 30.92%
Answer: The correct answer is "D. equal to MR, MC, and minimum ATC.".
Explanation: In long-run equilibrium, a purely competitive firm will operate where price <u>is equal to MR, MC, and minimum ATC.</u>
In perfect competition the companies are accepting price, therefore they will produce as long as the price is equal to the marginal cost and the marginal income thus ensures that the sale of each unit of product does not cost more than the profit obtained from the sale. of this and when the average total cost, that is, the total cost of producing each unit of product, is the least possible.