Because your mother is about to retire, she wants to buy an annuity that will provide her with $75,000 of income a year for 20 y
1 answer:
The calculated present value of the annuity is $915,166.70.
Explanation and Solution:
Annuity is a collection of fixed payments made or earned either at the close or at the beginning of any term such that a significant initial payment or receipt may be turned into a set of comparatively minor payments or receipts. An annuity that lasts indefinitely is called perpetuity.
The formula for the present value of the annuity is given by:
Where;
R = annual payment = $75,000
i = interest rate = 5.25%
P = Present value of annuity
n = number of years = 20 years
P =
P = $915,166.70
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Answer:
"$1,673,750" is the appropriate answer.
Explanation:
The given values in the question are:
Applied overhead,
= $666,250
Actual overhead,
= $650,000
Unadjusted cost,
= $1,690,000
Now,
The overapplied overhead will be:
=
=
= ($)
hence,
The goods sold's adjusted cost will be:
=
=
= ($)
There were 72 (108 - 36) more maple trees in the woodlot before the bug problem. There were 108 maple trees in the woodlot before the bug problem. There are 36 maple trees in the woodlot after the bug problem.
The following information is given in the question:
Ratio of maple trees to oak trees before bug problem = 9:5
Ratio of maple trees to oak trees after replanting = 3:11
Total number of oak trees after replanting =132
Total number of trees in the woodlot is the same before and after the bug problem.
Let the number of maple trees after replanting be 'x'
From the data above, we can find the number of maple trees after replanting as follows:
So, number of maple trees after replanting in the woodlot are 36.
Let number of maple trees before bug problem be 'z'.
We can find the number of maple trees before bug problem as follows: