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Assume that you are interested in understanding how much must be saved regularly over a period of time in order that at the ending of the period you have a particular amount. To answer such question here we manipulate the equation as
FVAn = A[((1 + k)n - 1)/k]
That demonstrates the relationship in between FVAn , A, K and
A = [k/((1 + k)n - 1)]FVAn ............................Eq(11)
Equation 11 assists in answering this question. The periodic deposit is easily A and is acquired by dividing FVAn by FVIFAk,n. In Eq 11[k/((1 + k)n - 1)] is the inverse of FVIFAk,n and is termed as the sinking fund factor.
The following information is for the third quarter of this year: Planned Actual Production 92,000 units
PVA ∞ = A(1 + k) -1 + A(1 + k) -2 +..... + A(1 + k ) ∞ + 1 + A (1 + k) ∞ Multiplying both the sides of Eq (a7) by (1+k) provides: PVA ∞ = (1 +k) = A(1 +k) +A (1 +k)
After going through this section, you must be capable to: - Identify the time value of money; - Know what gives money its time value; - Identify
Van Aalst Company's comparative balance sheet and income statement for last year appear below: Comparative Balance Sheet
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