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In common terms the present value of a regular annuity may be shown as given below:
PVNn = A/(1 + k) + A/(1 + k)2+ ..................+ A/(1 + k)N
= A (1/(1 + k) + 1/(1 + k)2+ ..................+ 1/(1 + k)N)
= A [((1 + k)N- 1)/(k (1 + k)n)]
In case of annuity due:
PVAn (due ) = A [(1 + k)n - 1)/(k (1 + k)n)] (1 + k) ...........................Eq(12)
Here PVAn = Present value of an annuity that has a duration of n periods;
A = Constant periodic flows and k = discount rate
HOW DOES ACCOUNTING THEORY INFLUENCE ACCOUNTING POLICY MAKING
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)
Money demand in an economy in which no interest is paid on money is M d /P = 500 + 0.2Y - 1000i (a) Suppose that P = 100, Y = 1000, and i = 0.10. Find real money demand, nomi
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