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murzikaleks [220]
2 years ago
7

(Scenario: Assets and Liabilities of the Banking System) According to the Scenario: Assets and Liabilities of the Banking System

, suppose that the reserve ratio is 10 percent when the Federal Reserve sells $25,000 worth of U.S. Treasury bills to the banking system. If the banking system does NOT want to hold any excess reserves, _______ will be _______ the money supply.
Business
1 answer:
Phantasy [73]2 years ago
7 0

If the banking system does NOT want to hold any excess reserves,  $250,000 will be <u>added </u>to the money supply.

<h3>What is an excess reserves?</h3>

Excess reserves is known to be the capital reserves that is said to be held by a bank or financial institution and it is one that is too much or is in excess of what is needed by regulators, creditors, or others.

Since there is  $25,000 worth of U.S. Treasury bills, one will multiply it times 10 = $250,000

Therefore,  If the banking system does NOT want to hold any excess reserves,  $250,000 will be <u>added </u>to the money supply.

Learn more about excess reserves from

brainly.com/question/17099821

#SPJ12

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Your older brother turned 35 today, and he is planning to save $7,000 per year for retirement, with the first deposit to be made
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Answer:

Elder Brother will be able to annual spend $64,932.21 each year for 25 years after retirement.

Explanation:

The question is to find the Future Value of saving $7,000 per year for retirement.

First step is to know the formula for the Future of Annuity in order to compute the future value of his yearly deposits.

<h2>Future Value (FV) = P * (1+r)^{n}- 1/r]</h2>

FV= Future value of the annuity

P= The annual payments/savings

r = rate for each period

n= number of years he is to save

FV = $7,000 * (1+0.075)^{30}- 1/0.075]

= $7,000 x (8.754955-1/0.075

=$7,000 x (7.754955/0.075)

= $723,795.82

The answer above shows the amount of cash flow, his current yearly savings will make available for him at the age of 65 and to be spent for the 25 years he expects to live after retirement.

Using the amount therefore, we can determine the amount he is able to spend each year as follows

PV (at the time of his retirement)= P x [1-(1+r)^{-n}/r]

Where PV= $723,795.82

P= Expected periodic spending per year after retirement

R = Rate for each period = 7.5%

n= number of years expected after retirement= 25 years

$723,795.82= P x [1-(1+0.075)^{-25}/0.075]

$723,795.82= P [(1-0.163979)/0.075]

$723,795.82= P x (0,836021 /0.075)

$723,795.82= P x 11.14695

P= $723,795.82=/11.14695

P= $64,931.21

This means Elder Brother will be able to annual spend $64,932.21 each year for 25 years after retirement.

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