Answer:
The answer is 6.17%.
Explanation:
We apply the Dividend Model for solving the questions.
Denote g as the constant dividend growth rate after 3 years which needs to be found.
The principle in the Dividend model is: Current share price = Projected present value of all expected future dividend discounted at company's cost of equity rs =16%.
Thus Current share price = Present value of Dividend paid in Y1 + Present value of Dividend paid in Y2 + Present value of Dividend paid in Y3 + Present value of dividend perpetuity growth after Y3.
=> 51 = (3 x 1.25) / 1.16^1 + (3 x 1.25^2)/ 1.16^2 + (3 x 1.25^3)/1.16^3 + [3 x 1.25^3 x (1+g)]/(0.16-g)/1.16^3 <=> [5.8594 x (1+g)]/(0.16-g)/1.16^3 = 40.5298 <=> [5.8594 x (1+g)]/(0.16-g) = 63.2628 <=> 5.8594 + 5.8594g = 10.1220 - 63.2628g <=> 69.1222g = 4.2626 <=> g = 6.17%.
Thus, the constant rate the stock's dividend expected to grow after Year 3 is 6.17%
Answer:
The operating cash flow is $403.
Explanation:
Since the firm does not have interest expenses, proceed as follows:
Earning before interest and tax (EBIT) = Sales - Costs - Depreciation
= $1,240 - $690 - $130
Earning before interest and tax (EBIT) = $420
Taxes paid = EBIT × Tax rate = $420 × 35% = $147
Operating cash flow = EBIT + Depreciation -Taxes paid
= $420 + $130 - $147
Operating cash flow = $403
Therefore, the operating cash flow is $403.
Consumers often face a trade-ooff between Wants and Needs
1. Vulnerability, The willingness to show up and be seen, despite uncertain outcomes.
2. Trust, the courage to trust others and the integrity to be worthy of trust from others. Some examples are (Boundaries, reliability, accountability, vault, none judgement, and generosity)
- I hope this helps! Make me brainliest
Answer:
The answer is $1,173.18
Explanation:
N(Number of periods) = 5 years
I/Y(Yield to maturity) = 5percent
PV(present value or market price) = ?
PMT( coupon payment) = $90 ( 9percent x $1,000)
FV( Future value or par value) = $1,000.
We are using a Financial calculator for this.
N= 5; I/Y = 5; PMT = 90; FV= $1,000; CPT PV= -1,173.18
Therefore, the market price of the bond is $1,173.18