<span>The internal growth rate is retained earning( $0.17n) divided by Total Assets($.067n). Note that their will be a 20% cut from the equation $.17n so make sure to take out 20% from that value before dividing by Total Assets. The final equations are
.017n x .017n(.2) = Earnings to Stakeholders or E
.017n - E = Retained Earnings or R
R/.067n = Internal Growth Rate</span>
The future amount in the account (Roth IRA) is equal to: D. $180,488. 86.
<u>Given the following data:</u>
To determine the future amount in the account:
Mathematically, the compound interest for this Roth IRA is given by the formula:
<u>Where:</u>
- t is the number of years.
Substituting the given parameters into the formula, we have;
A = $180,488.86
Read more on compound interest here: brainly.com/question/25263325
Answer: 5.9 years
Explanation:
The amount they need to save is the down payment for the house:
= 800,000 * 15%
= $120,000
They are saving a total of:
= 1,050 + 490
= $1,540 per month
Interest is 3.4%/12 as it is monthly.
On excel, insert the details as shown in the attachment.
You should get 70.5 months.
In years this is:
= 70.5/12
= 5.9 years
Answer:
The correct answer will be "Tactical planning".
Explanation:
- Tactical scheduling or planning seems to be an essential factor of commercial enterprise which differs significantly from traditional forms of effective decision-making. The phase of tactical preparation occurs in real-time, following the short-term results.
- With nothing more than a tactical approach in place, the company will make fast strategies to excel inside that chosen field of work.
So the above seems to be the correct answer.
Answer:
Do = $2.00
D1= Do(1+g)1 = $2(1+0.2)1 = $2.40
D2= Do(1+g)2 = $2(1+0.2)2 = $2.88
D3= Do(1+g)3 = $2(1+0.2)3 = $3.456
D4= Do(1+g)4 = $2(1+0.2)4 = $4.1472
D5= Do(1+g)5 = $2(1+0.2)5 = $4.97664
PHASE 1
V1 = D1/1+ke + D2/(1+ke)2 + D3/(1+ke)3 +D4/(1+ke)4 + D5/(1+ke)5
V1 = 2.40/(1+0.15) + 2.88/(1+0.15)2 + 3.456/(1+0.15)3 + 4.1472/(1+0.15)4 + 4.97664/(1+0.15)5
V1 = $2.0870 + $2.1777 + $2.2723 + $2.3712 + $2.4742
V1 = $11.3824
PHASE 2
V2 = DN(1+g)/ (Ke-g )(1+k e)n
V2 = $4.97664(1+0.02)/(0.15-0.02)(1+0.02)5
V2 = $5.0762/0.1435
V2 = $35.3742
Po = V1 + V2
Po = $11.3824 + $35.3742
Po = $46.76
Explanation: This is a typical question on valuation of shares with two growth rate regimes. In the first phase, the value of the share would be obtained by capitalizing the dividend for each year by the cost of equity of the company. The dividend for year 1 to year 5 was obtained by subjecting the current dividend paid(Do) to growth rate. The growth rate In the first regime was 20%.
In the second phase, the value of shares would be calculated by taking cognizance of the second growth rate of 2%. In this phase, the last dividend paid in year 5 would be discounted at the appropriate discount rate after it has been adjusted for growth.