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Money, Measurement, and Time Cost. Roles of Money Existence of money improves standard of living, as it eliminates “double coincidence of needs” 1. Medium.

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Presentation on theme: "Money, Measurement, and Time Cost. Roles of Money Existence of money improves standard of living, as it eliminates “double coincidence of needs” 1. Medium."— Presentation transcript:

1 Money, Measurement, and Time Cost

2 Roles of Money Existence of money improves standard of living, as it eliminates “double coincidence of needs” 1. Medium of Exchange – asset used to trade for goods and services 2. Store of value – Non-perishable, holds purchasing power of time 3. Unit of account – Commonly accepted measure used to set prices & make calculations

3 What is Money? Any asset that can easily be used to purchase goods and services Three money supply measurements, each more broadly defined and less liquid than the previous one:  M1 = Currency in circulation + checkable bank deposits + traveler’s checks  M2 = M1 + savings deposits + money market funds + small time deposits (CDs less than $100,000)  “Near-moneys”  M3 = M2 + large (over $100,000) time deposits

4 Types of Money Commodity money – A good with intrinsic value Commodity-backed money – MOE without intrinsic value but guaranteed by conversion on demand Fiat money – MOE with value derived from its official status as such  Advantages – Takes up no real resources; amount in circulation is decided by needs of the economy  Disadvantages – Can be counterfeited; printing too much can lead to inflation

5 Time Value of Money In general, having a dollar today is worth more than a dollar a year from now Time value is a consideration when evaluating projects, so economists use present value to make comparison easier – using interest rate to compare the value of a dollar received today with value of a dollar received later

6 Present Value Equation To see the relationship between dollars today (present value, or PV) and dollars one year from now (future value, or FV) a simple equation is applied: FV = PV  (1 + r) Ex. Lending $100 to a friend at 10% interest for one year. FV = $100  (1.10) = $110 In other words, one year into the future, that $100 will be worth $110. PV = FV/(1+r) PV = $110/(1.10) = $100 This tells us that $110 a year from now is worth only $100 in today’s dollars. What if we were lending money for a two year period? FV= PV  (1 + r) ² = $100 (1.10)  (1.10) = $121

7 Conclusions Money today is more valuable than the same amount of money in the future The present value of $1 received one year from now is $1/(1 + r) The future value of $1 invested today, for a period of one year, is $1  (1 + r) Interest paid on savings and interest charged on borrowing is designed to equate the value of dollars today with the value of future dollars


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