We can solve this problem by using the formula for
finding the present value given the annuity values. The formula is given as:
P = A * [(1 + i)^n – 1] / i (1 + i)^n
Where,
P = present value of the annuity
A = the annuity value = $26,000
i = interest rate = 0.06
n = number of years = 90 – 65 = 25
Substituting the given values to the equation:
P = 26,000 * [(1 + 0.06)^25 – 1] / 0.06 (1 + 0.06)^25
P = 26,000 * 12.783356183
P = $332,367.26
<span>Therefore the present value of his social security
benefits will be about $332,367.26</span>
When the change in demand due to seasonality is a constant amount, regardless of trend or average, the seasonal variation is described as Additive Seasonal Variation.
What is Additive Seasonal Variation?
The seasonal component is stated in absolute terms in the scale of the observed series using the additive approach, and the level equation adjusts the series for the season by deducting the seasonal component. The seasonal component will roughly equal zero within each year.
therefore,
When the change in demand due to seasonality is a constant amount, regardless of trend or average, the seasonal variation is described as Additive Seasonal Variation.
to learn more about Additive Seasonal Variation from the given link:
brainly.com/question/11770138
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Answer:
Corporate shareholders escape liability for the firm's debts, but this factor may be offset by the tax disadvantages of the corporate form of organization
Explanation:
Answer:
c. $615.88
Explanation:
David owns a total 6,443.6
Each share value is 72.40
We have to divide his amount over the cost of each share to know how many shares David has.
$ 6,443.60 total investment / $72.40 per share= 89 shares
Trochel Office Supplies pays 6.92 dollars per share
Therefore, total dividends paid to David:
89 shares x 6.92 dollars = $ 615.88 total dividends
If Pay grades one of your options then its that (:
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