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The Congressional Research Service estimates that at least \(\$ 45\) million of counterfeit U.S. \(\$ 100\) notes produced by the North Korean government are in circulation. a. Why do U.S. taxpayers lose because of North Korea's counterfeiting? b. As of December 2014 , the interest rate earned on one-year U.S. Treasury bills was \(0.13 \%\). At a \(0.13 \%\) rate of interest, what is the amount of money U.S. taxpayers are losing per year because of these \(\$ 45\) million in counterfeit notes?

Short Answer

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U.S. taxpayers lose because counterfeiting leads to a decrease in the value of genuine currency, causing inflation and reduced purchasing power. Additionally, the government's expenses in combating counterfeiting and safeguarding the financial system increase, ultimately burdening the taxpayers. b. How much money do U.S. taxpayers lose per year because of North Korea's 45 million in counterfeit notes, given the interest rate earned on one-year U.S. Treasury bills is 0.13%? U.S. taxpayers lose approximately $58,500 per year due to these counterfeit notes, as this is the potential interest they would have earned if the $45 million were genuine and invested in one-year U.S. Treasury bills.

Step by step solution

01

a: Explanation of the impact of counterfeit notes on the U.S. taxpayers

Counterfeiting has significant economic and financial consequences. When counterfeit notes are distributed in the economy, the value of the genuine currency decreases. This leads to inflation, as more money is chasing the same amount of goods and services. As a result, the purchasing power of real money held by U.S. taxpayers is reduced, causing them to lose wealth. Additionally, the cost of fighting counterfeit currency and the measures taken to safeguard the financial system result in higher expenses for the government, which are ultimately borne by U.S. taxpayers.
02

b: Calculation of the annual amount of money U.S. taxpayers are losing

In order to calculate the annual amount of money U.S. taxpayers are losing because of the counterfeit notes, we need to consider the opportunity cost of holding genuine currency that could have otherwise been invested in one-year U.S. Treasury bills at the given interest rate of \(0.13 \%\). First, let's find the total interest that would have been earned on these \(45\) million counterfeit notes if they were genuine and invested in one-year U.S. Treasury bills: Total Interest = Principal Amount * Interest Rate Total Interest = \(45,000,000 * 0.0013\) Now, let's calculate the total interest: Total Interest = \(45,000,000 * 0.0013 = 58,500\) U.S. taxpayers are losing approximately \(58,500\) per year due to these \(45\) million in counterfeit notes, as this is the amount they would have potentially earned if this money was invested in one-year U.S. Treasury bills.

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Most popular questions from this chapter

Although the U.S. Federal Reserve doesn't use changes in reserve requirements to manage the money supply, the central bank of Albernia does. The commercial banks of Albernia have \(\$ 100\) million in reserves and \(\$ 1,000\) million in checkable deposits; the initial required reserve ratio is \(10 \%\). The commercial banks follow a policy of holding no excess reserves. The public holds no currency, only checkable deposits in the banking system. a. How will the money supply change if the required reserve ratio falls to $5 \%$ ? b. How will the money supply change if the required reserve ratio rises to $25 \%$ ?

Show the changes to the T-accounts for the Federal Reserve and for commercial banks when the Federal Reserve sells \(\$ 30\) million in U.S. Treasury bills. If the public holds a fixed amount of currency (so that all new loans create an equal amount of checkable bank deposits in the banking system) and the minimum reserve ratio is \(5 \%\), by how much will checkable bank deposits in the commercial banks change? By how much will the money supply change? Show the final changes to the T-account for the commercial banks when the money supply changes by this amount.

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For each of the following transactions, what is the initial effect (increase or decrease) on M1? On M2? a. You sell a few shares of stock and put the proceeds into your savings account. b. You sell a few shares of stock and put the proceeds into your checking account. c. You transfer money from your savings account to your checking account. d. You discover \(\$ 0.25\) under the floor mat in your car and deposit it in your checking account. e. You discover \(\$ 0.25\) under the floor mat in your car and deposit it in your savings account.

Tracy Williams deposits \(\$ 500\) that was in her sock drawer into a checking account at the local bank. a. How does the deposit initially change the T-account of the local bank? How does it change the money supply? b. If the bank maintains a reserve ratio of \(10 \%\), how will it respond to the new deposit? c. If every time the bank makes a loan, the loan results in a new checkable bank deposit in a different bank equal to the amount of the loan, by how much could the total money supply in the economy expand in response to Tracy's initial cash deposit of \(\$ 500 ?\) d. If every time the bank makes a loan, the loan results in a new checkable bank deposit in a different bank equal to the amount of the loan and the bank maintains a reserve ratio of \(5 \%,\) by how much could the money supply expand in response to Tracy's initial cash deposit of \(\$ 500 ?\)

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