The answer is 200%.
If we see the world population index and compare the population
in 1960 and 2000, we see that population in 2000 is double than 1960.
World population in 1960 = 3,007,751
World population in 2000 = <span>6,104,538 which is approximately double than 1960.</span>
So when
we express it as percentage multiply 2 with 100 and we get the percentage 200.
Answer:
disabled veterans living on fixed (non-adjustable) government transfer payments
Explanation:
Here the group income should remains the fixed or same for the time period so at the time when the price of the goods rised up or the value of the money reduced so it would become hard for the inflation event
Therefore the group of people who deals in veterans i.e. disabled and lived on fixed government transfer payment should be worst impacted by the inflation
Answer:
The answer is $4.27
Explanation:
Solution
Given that:
AC corporation earns = $9.2 per share
Pays a dividend of =$4.00
The tax rate (Corporate ) is =39%
The tax rate on personal dividends is= 15%
The tax rate for non-dividend personal income is = 36%
Now,
We must find the after tax rate amount of after tax rate an individual or a person would earn from the dividend
Thus,
The corporate tax =$9.40 * 39% = 3.67
Personal tax = $4.00 * 15% = 0.6
Now we find the total for the after tax rate
Total = $3.67 + $0.6
= $4.27
Therefore, the after tax rate an individual or a person would earn from the said divided is $4.27
Answer:
The subsidiary reports cost of goods sold at A. $660,000.
Explanation:
Cost of goods sold is the direct cost of producing or purchasing the goods sold by a business. The formula for cost of goods sold is as follows:
Cost of goods sold = Opening inventory + Purchases - Closing inventory
The subsidiary calculates its cost of goods sold as follows.
Opening inventory $120,000
Add: Purchases $720,000
Less: Closing inventory ($180,000)
Cost of goods sold $660,000
Therefore, the correct option is A. $660,000.
Answer:
Present value = $35.00326585 rounded off to $35.00
Explanation:
Using the dividend discount model, we calculate the price of the stock today. It values the stock based on the present value of the expected future dividends from the stock. To calculate the present value of the stock, we will use the following formula,
Present value = D1 / (1+r) + D2 / (1+r)^2 + ... + Dn / (1+r)^n +
[(Dn * (1+g) / (r - g)) / (1+r)^n]
Where,
- r is the required rate of return
- g is the constant growth rate in dividends
- n is the number of years
Present value = 5 / (1+0.155) + 6.25 / (1+0.155)^2 + 4.75 / (1+0.155)^3 +
3 / (1+0.155)^4 + [(3 * (1+0.07) / (0.155 - 0.07)) / (1+0.155)^4]
Present value = $35.00326585 rounded off to $35.00
