What this quiz covers
This quiz focuses on Banking And Expansion Of Money Supply, giving you a quick way to practice the rules, question types, and explanations that matter most for AP Macroeconomics.
Given the reserve requirement (rr) is 20% and an initial deposit of $500 is made into Bank A, assume banks hold no excess reserves but there is a currency drain: borrowers keep 10% of each loan as cash rather than redepositing it. Which statement best describes the effect on the maximum expansion of checkable deposits compared with the no-currency-drain case?
AP Macroeconomics Quiz
Practice Banking And Expansion Of Money Supply in AP Macroeconomics with focused quiz questions that help you check what you know, review explanations, and build confidence with test-style prompts.
This quiz focuses on Banking And Expansion Of Money Supply, giving you a quick way to practice the rules, question types, and explanations that matter most for AP Macroeconomics.
Try each quiz question before looking at the correct answer. Use the explanations to review missed ideas, then come back to similar questions until the pattern feels familiar.
Given the reserve requirement (rr) is 20% and an initial deposit of $500 is made into Bank A, assume banks hold no excess reserves but there is a currency drain: borrowers keep 10% of each loan as cash rather than redepositing it. Which statement best describes the effect on the maximum expansion of checkable deposits compared with the no-currency-drain case?
Explanation: Banks create money when loaned funds are redeposited, but factors like currency drain can limit this expansion. With a reserve requirement (rr) of 20%, a 10% currency drain means borrowers hold some cash, reducing redeposits and making the maximum expansion smaller than without drain, as described in choice A. This occurs because less money returns to banks for further lending, effectively lowering the multiplier below 1/rr. A common misconception is that banks print money, but they generate deposits through lending under fractional reserves, not by producing physical currency. Apply the transferable strategy of tracking deposits, deducting required reserves and drained currency, then calculating remaining loans to understand the constrained expansion process.
Given the reserve requirement (rr) is 10% and an initial deposit of \2{,}000$ is made into Bank A, assume Bank A holds $400 in reserves (more than required) and there is no currency drain. How much can Bank A lend in the first round?
Explanation: Banks contribute to money creation by lending excess reserves from new deposits, which then circulate as new deposits in other banks. With a reserve requirement (rr) of 10% on a $2,000 deposit, required reserves are $200, enabling the bank to lend $1,800 in the first round, as indicated in choice D. This follows because the bank lends all excess reserves after meeting the rr, even if it already holds $400 in reserves (more than required for the new deposit). A common misconception is that banks print money, but they create it by crediting borrowers' accounts, expanding checkable deposits. A transferable strategy is to track the deposit amount, subtract required reserves, and calculate potential loans, ensuring you account for any pre-existing reserves without subtracting them from the new lending capacity.
Given the reserve requirement (rr) is 10% and an initial deposit of \1{,}000$ is made into Bank A, assume no currency drain. Bank A decides to hold $200 as reserves (instead of the required amount) due to uncertainty. Compared with the full-lending assumption, what happens to the maximum expansion of checkable deposits?
Explanation: Banks create money through lending, but holding excess reserves beyond the requirement reduces the expansion. With a reserve requirement (rr) of 10%, normally a \1{,}000$ deposit allows $900 in loans, but holding $200 in reserves decreases lending and thus the maximum deposit expansion, as in choice A. This happens because excess reserves tie up funds that could otherwise generate new deposits. A common misconception is that banks print money, but they expand deposits by loaning out available reserves, not by printing. Use the transferable strategy of tracking deposits, comparing held versus required reserves, and adjusting loans to see how excess holdings limit growth.
Given the reserve requirement (rr) is 25% and an initial deposit of $800 is made into Bank A, assume no excess reserves and no currency drain. What is the maximum total increase in checkable deposits created by the banking system?
Explanation: Banks facilitate money creation by lending out excess reserves, which leads to repeated rounds of deposits and loans in the banking system. The reserve requirement (rr) of 25% requires holding 25% of deposits as reserves, with the money multiplier being 1/0.25 = 4 for expansion calculations. For an initial $800 deposit, this multiplier yields a maximum $3,200 increase in checkable deposits, making choice D correct. A common misconception is that banks print money, but they expand the money supply through loan creation that generates new deposits without printing currency. Use the transferable strategy of tracking each deposit, computing required reserves, and monitoring loans to see how the process multiplies the initial amount across banks.
Given the reserve requirement (rr) is 20% and an initial deposit of $500 is made into Bank A, assume no excess reserves and no currency drain. Which interpretation best explains why the money supply (checkable deposits) can increase after the initial deposit?
Explanation: Banks create money not by printing, but by making loans that increase checkable deposits when funds are redeposited. With a reserve requirement (rr) of 20%, the process allows multiple expansions from an initial $500 deposit as loans create new deposits, best explained by choice A. This interpretation is accurate because each loan adds to the money supply through redeposition in the banking system. A common misconception is that banks print money, but they expand it via fractional reserve lending without producing currency. Utilize the transferable strategy of tracking deposits, reserves held, and resulting loans to illustrate why the money supply grows beyond the initial amount.
Given the reserve requirement rr=0.20 and an initial deposit of \1{,}000$ into Bank A, assume Bank A initially has no excess reserves. Bank A makes the maximum loan and the borrower deposits the loan proceeds into Bank B. What is the maximum loan Bank B can make from that new deposit?
Explanation: Money creation occurs through sequential rounds of deposits and loans across multiple banks. Bank A receives $1,000 and with a 20% reserve requirement, must hold $200 in reserves, lending out $800. When this $800 is deposited in Bank B, Bank B must hold 20% of $800 = $160 as required reserves. Bank B can then lend out the remaining $800 - $160 = $640. This demonstrates how each bank in the chain can lend a smaller amount than the previous one, with the lending capacity decreasing by the reserve requirement percentage each round. A common error is thinking banks can lend their reserves or print money, when actually they create deposits by lending excess reserves. The strategy is to calculate each bank's loan as: previous bank's loan × (1 - reserve requirement).
Given a reserve requirement of rr=25%, a customer deposits $800 in Bank A. Bank A lends out all excess reserves, and each loan is fully redeposited into the banking system (no currency drain). Which statement best explains why the money supply can increase in this process?
Explanation: Banks increase the money supply through the loan creation process, where making a loan simultaneously creates a new deposit. When Bank A receives an $800 deposit with a 25% reserve requirement, it holds $200 as required reserves and lends $600. This loan doesn't reduce Bank A's deposits; instead, when credited to the borrower's account, it creates a new $600 deposit (either at Bank A or another bank). This new deposit can support further lending, continuing the money multiplication process. The correct answer recognizes that banks create deposits when they make loans, not that the central bank creates deposits or that banks lend their required reserves (which they must hold). A common misconception is that banks need the central bank to create new money for each loan. The strategy: understand that loans = new deposits = money creation.
Given the reserve requirement rr=0.10 and an initial deposit of \1{,}000intoBankA,assumebankslendoutallexcessreserves.Nowassumeacurrencydrainoccurs:householdshold20%ofeachloanincashandredeposittheremaining80%$ into banks. Compared with the no-currency-drain case, what happens to the maximum expansion of checkable deposits?
Explanation: Currency drain reduces the money multiplier because it removes funds from the banking system's lending cycle. Without currency drain, a $1,000 deposit with a 10% reserve requirement could expand deposits by $1,000 × (1/0.10) = $10,000. However, when households hold 20% of each loan as cash, only 80% returns as deposits for the next lending round. This reduces the effective amount available for relending at each stage, shrinking the overall multiplier. The misconception that banks print money ignores how currency drain breaks the deposit-loan-redeposit chain. To analyze currency drain effects, track both the cash held outside banks and the reduced deposits available for lending—the multiplier becomes smaller than 1/rr when any funds leave the banking system.
Given a reserve requirement of rr=12.5%, a customer deposits \2{,}000$ in Bank A. Under the full-lending assumption (no excess reserves and no currency drain), what is the maximum total increase in checkable deposits in the banking system?
Explanation: The money multiplier formula determines the maximum expansion of deposits in the banking system. With a 12.5% reserve requirement, the money multiplier equals 1/rr = 1/0.125 = 8. When a customer deposits $2,000, the maximum total increase in checkable deposits equals the initial deposit times the multiplier: $2,000 × 8 = $16,000. This includes the original $2,000 deposit plus $14,000 in new deposits created through successive rounds of lending. Banks achieve this by lending out excess reserves at each stage, with each loan becoming a new deposit. A common misconception is that the multiplier equals the reserve requirement itself rather than its reciprocal. The key strategy: maximum deposit expansion = initial deposit × (1/rr), assuming full lending and no currency drain.
Given a reserve requirement of rr=20% and an initial deposit of \1{,}000intoBankA,BankAmakesaloanusingexcessreserves,andtheloanproceedsaredepositedintoBankB.Whichinterpretationbestexplainswhythemoneysupply(measuredascheckabledeposits)canincreaseeventhoughtheinitialcashdepositwasonly$1{,}000$?
Explanation: Banks create new money by making loans that become deposits, not by printing currency or through central bank magic. When Bank A receives $1,000 and has a 20% reserve requirement, it keeps $200 as reserves and lends $800. This loan creates a new $800 deposit when the borrower spends it and the recipient deposits it in Bank B—now there's $1,800 in total deposits from the original $1,000 cash. Bank B then keeps 20% of 800(160) and lends $640, creating another new deposit, and the process continues. The key insight is that banks create deposits by crediting borrowers' accounts when making loans backed by excess reserves. Many students mistakenly think the central bank directly creates these deposits or that banks lend out their required reserves, but neither is true. Understanding that loans create deposits is fundamental to grasping how the banking system expands the money supply.
Given the reserve requirement rr=0.10 and an initial deposit of \1{,}000,assumebankslendallexcessreservesandthereisnocurrencydrain.Whichbestexplainswhythemoneysupplycanincreaseeventhoughtheinitialdepositwasonly$1{,}000$?
Explanation: Banks create money by making loans that become new deposits in the banking system. When a bank lends $900 from a $1,000 deposit (keeping $100 as required reserves), the borrower typically deposits this money, creating $900 in new checkable deposits. This process repeats as each bank lends its excess reserves, multiplying the initial deposit throughout the system. Answer A correctly explains this deposit creation mechanism. A common misconception is that banks lend out their reserves or that money creation requires physical printing—instead, banks create electronic deposits through lending. The key insight is that loans create deposits, not the other way around, and this process multiplies the initial deposit by up to 1/rr.
Given the reserve requirement rr=0.50 and an initial deposit of $600 into Bank A, assume banks lend out all excess reserves and there is no currency drain. Which statement best identifies a limit to money creation in this scenario?
Explanation: Money creation is fundamentally limited by the reserve requirement, which forces banks to hold a portion of each deposit rather than lending it all. With a 50% reserve requirement, Bank A must keep $300 of the $600 deposit as reserves, lending only $300. This high reserve requirement severely restricts the multiplier to just 1/0.50 = 2, meaning maximum deposits can only reach $600 × 2 = $1,200. The process is self-limiting because required reserves reduce the amount available for lending at each round. The misconception that banks print unlimited money ignores this mathematical constraint—banks can only lend excess reserves, not required reserves. The strategy for understanding limits is to recognize that higher reserve requirements mean lower multipliers and less money creation potential.
Given a reserve requirement of rr=12.5% and an initial deposit of $800 into Bank A, assume banks lend out all excess reserves and there is no currency drain. What is the maximum possible increase in checkable deposits in the banking system?
Explanation: Banks create money by lending excess reserves, which multiply through the banking system as loans become new deposits. With a 12.5% reserve requirement, Bank A holds $100 (12.5% of $800) as required reserves and lends the remaining $700. The money multiplier equals 1/0.125 = 8, meaning each dollar of excess reserves can create up to $8 in new deposits. Therefore, the maximum increase in checkable deposits is $700 × 8 = $5,600. This doesn't include the original $800, which already exists—we're calculating only the new deposits created. Many students confuse the total deposits with the increase in deposits, but the question asks specifically for the increase. The calculation strategy is: find excess reserves from the initial deposit, then multiply by (1/rr) to get the maximum possible expansion.
Given a reserve requirement of rr=20%, a customer deposits \1{,}000$ into Bank A. Assume banks lend out all excess reserves and there is no currency drain. What is the maximum possible increase in the money supply (checkable deposits) generated by the banking system from this initial deposit?
Explanation: Banks play a vital role in money creation by accepting deposits and lending out excess reserves, which generates new checkable deposits across the banking system. The reserve requirement of 20% dictates that banks must hold 20% of each deposit as reserves, allowing them to lend out 80% and fuel further deposit creation. For an initial \1{,}000deposit,themoneymultiplierof1/0.2 = 5enablesamaximumincreaseinthemoneysupplyto$5{,}000$, as each round of lending creates new deposits that multiply the initial amount, making choice B correct. A common misconception is that banks print money like a central bank, but they actually expand the money supply through fractional reserve lending without physically printing currency. A transferable strategy is to track the initial deposit, compute required and excess reserves at each step, and sum the chain of loans and resulting deposits to verify the total expansion.
Given the reserve requirement (rr) is 20% and an initial deposit of \1{,}000$ is made into Bank A, assume banks hold no excess reserves and there is no currency drain (all loan proceeds are redeposited). What is the maximum total increase in the money supply (checkable deposits) that can result from this initial deposit?
Explanation: Banks play a crucial role in money creation through fractional reserve banking, where they lend out portions of deposits, leading to new deposits across the system. The reserve requirement (rr) of 20% means banks must hold 20% of deposits as reserves, allowing them to lend 80% and initiate the expansion process. For an initial $1,000 deposit, the money multiplier of 1/0.20 = 5 results in a maximum $5,000 increase in checkable deposits, explaining why choice C is correct. A common misconception is that banks print money like a central bank, but they actually create deposit money by issuing loans that recipients deposit elsewhere. To solve these problems, use the transferable strategy of tracking the initial deposit, calculating required reserves, and following the chain of loans and new deposits through multiple rounds. This approach highlights how the total money supply expands beyond the initial amount.
Given the reserve requirement (rr) is 12.5% and an initial deposit of \1{,}600$ is made into Bank A, assume no excess reserves and no currency drain. What is the maximum total increase in checkable deposits in the banking system?
Explanation: Banks expand the money supply by lending excess reserves, creating new deposits as loans are spent and redeposited. The reserve requirement (rr) of 12.5% sets the money multiplier at 1/0.125 = 8, guiding the total expansion. For an initial $1,600 deposit, this results in a maximum $12,800 increase in checkable deposits, confirming choice A. A common misconception is that banks print money, but they create it via the lending process that multiplies deposits without issuing new currency. Employ the transferable strategy of tracking the deposit, determining required reserves, and projecting loans across rounds to compute the full multiplier effect.
Given a reserve requirement of rr=50% and an initial deposit of $600, assume banks lend out all excess reserves and there is no currency drain. What is the maximum possible increase in checkable deposits generated by the banking system from this deposit?
Explanation: Banks expand the money supply by lending excess reserves from initial deposits, creating a multiplier effect across the system. For a 50% reserve requirement, the multiplier is 1/0.5=2, leading to a maximum increase in checkable deposits of $1,200 from a $600 deposit, correctly captured in choice B. This happens as half of each deposit is lent and redeposited, doubling the initial amount through the chain. Many wrongly believe banks print money, but they create it by issuing loans that become new deposits. Apply the strategy of tracking each deposit, calculating reserves and loans, and summing the geometric series for total expansion.
Given the reserve requirement rr=0.25 and an initial deposit of $400 into Bank A, assume banks lend all excess reserves and there is no currency drain. Which factor would most directly limit the banking system from reaching the theoretical maximum increase in deposits predicted by 1/rr?
Explanation: The theoretical money multiplier 1/rr assumes perfect conditions where all excess reserves are lent and all loans are redeposited. In reality, borrowers may hold cash instead of depositing loan proceeds, and banks may choose to hold excess reserves for safety or lack of creditworthy borrowers. These behavioral factors create "leakages" that prevent the system from reaching the theoretical maximum, making answer A correct. Students often think the multiplier formula guarantees a specific outcome, but it represents a maximum under ideal conditions. The key insight is that the money multiplier formula shows potential, not guaranteed results—real-world frictions always reduce actual money creation below the theoretical maximum.
Given a reserve requirement of rr=20% and an initial deposit of \1{,}000$ into Bank A, assume banks lend out all excess reserves and there is no currency drain. Which value equals the money multiplier implied by this reserve requirement?
Explanation: The money multiplier represents how much the banking system can expand deposits from an initial injection of reserves through repeated lending. With a 20% reserve requirement, banks must hold $0.20 of every dollar deposited, leaving $0.80 to lend. This creates a geometric series: $1 + $0.80 + $0.64 + $0.512 + ..., which sums to 1/(1-0.80) = 1/0.20 = 5. Therefore, each dollar of initial reserves can support up to $5 in total deposits throughout the banking system. Many students confuse the reserve requirement (20% or 0.20) with the multiplier itself, but they are reciprocals of each other. The simple formula to remember is: Money Multiplier = 1/rr, where rr is the reserve requirement expressed as a decimal.
Given the reserve requirement rr=0.20 and an initial deposit of \1{,}000$ into the banking system, assume banks lend all excess reserves but the public withdraws and holds $100 in currency each round (a currency drain). Which statement best describes the effect of this leakage on money creation compared with the no-leakage case?
Explanation: Currency drains reduce the money multiplier effect because withdrawn cash doesn't get redeposited to generate new loans. When borrowers hold currency instead of depositing loan proceeds, less money flows back into the banking system for further lending. With a $100 currency drain each round, only $900 of each $1,000 loan gets redeposited, reducing the cumulative deposit creation compared to the theoretical maximum of 1/0.20 = 5 times. Answer A correctly identifies this reduction effect. Students often mistakenly think currency held by the public counts as bank reserves—it doesn't. The strategy is to recognize that any leakage (currency drain or excess reserves) reduces the effective money multiplier below 1/rr.