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Vlad1618 [11]
3 years ago
13

Suppose you have $12,000 in your checking account. You withdraw $500 cash from your account and hide it under your pillow for fu

ture use. If the required reserve ratio is 10%, then what will be the maximum impact on money supply today as a result of your action
Business
1 answer:
FrozenT [24]3 years ago
7 0

The maximum impact on money supply today as a result of your action is: Money supply will decrease by $4,500.

Required reserve= 10% × $12,000

Required reserve= $1,200

Loan= Total deposit - Required reserves

Loan= $12,000 - $1,200

Loan= $10,800

Money supply =1/.10×$10,800

Money supply=$108,000

Money supply before withdrawal is $108,000.

After withdrawal of $500:

Deposit= $12,000 - $500

Deposit= $11,500

Required reserve= 10% × $11,500

Required reserve=$1,150

Loan= Total deposit - Required reserves

Loan=$11,500 - $1,150

Loan= $10,350

Money supply=1/.10×$10,350

Money supply=$103,500

Decrease in money supply:

Decrease in money supply= $108,000 - $103,500

Decrease in money supply= $4,500

Inconclusion the maximum impact on money supply today as a result of your action is: Money supply will decrease by $4,500.

Learn more about money supply here:brainly.com/question/1099440

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Exercise 6A-1 High-Low Method [LO6-10] The Cheyenne Hotel in Big Sky, Montana, has accumulated records of the total electrical c
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1) variable cost = $1.56 per day

fixed costs = $1,395 per month

2) another aspect that increases or decreases electrical consumption is the weather. During very hot days, more people use the air conditioner, which increases electricity costs. Very cold weather will result in a similar increase in electric consumption.

Explanation:

Month Occupancy-Days Electrical Costs

January 1,736 $ 4,127

February 1,904 $ 4,207

March 2,356 $ 5,083

April 960 $ 2,857

May 360 $ 1,871

June 744 $ 2,696

July 2,108 $ 4,670

<u>August 2,406 $ 5,148 </u>

September 840 $ 2,691

<u>October 124 $ 1,588 </u>

November 720 $ 2,454

December 1,364 $ 3,529

variable cost = (highest activity cost - lowest activity cost) / (highest activity level - lowest activity level) = ($5,148 - $1,588) / (2,406 - 124) = $1.56 per day

fixed costs = $5,148 - ($1.56 x 2,406) = $1,395

 

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You pay 20% down on a home with a purchase price of $180,000. Your bank will loan the remaining balance at 7% APR. You have an o
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The difference between the annuity payment paid under the annual plan and that under the monthly plan is $11,496.43.

The Annuity Difference

An annuity is a series of payments made at equal intervals such as monthly, quarterly, or annually.

The annuity payment under each of the two plans in the question can be calculated using the formula for calculating the present value of an ordinary annuity as follows:

PV = P * ((1 - (1 / (1 + r))^n) / r) …………………………………. (1)

For the annual plan, the annuity payment can be calculated using equation (1) as follows:

PV = Present value = Loan from bank = Purchase price * (100% - Percentage of down payment) = $180,000 * (100% - 20%) = $144,000

PA = P = Annuity payment under annual plan = ?

r = APR = 7%, or 0.07

n = number of periods or years = 30

Substitute the values into equation (1) and solve for PA, we have:

$144,000 = PA * ((1 - (1 / (1 + 0.07))^30) / 0.07)

$144,000 = PA * 12.4090411835059

PA = $144,000 / 12.4090411835059

PA = $11,604.44

For the monthly plan, the annuity payment can be calculated using equation (1) as follows:

PV = Present value = Loan from bank = $144,000

PM = Annuity payment under monthly plan = ?

r = APR / 12 = 7% /12 = 0.07 / 12 = 0.00583333333333333

n = number of periods or months = 30 * 12 = 360

Substitute the values into equation (1) and solve for PM, we have:

$144,000 = PM * ((1 - (1 / (1 + 0.00583333333333333))^360) / 0.00583333333333333)

$144,000 = PM * 150.307567947822

PM = $144,000 / 150.307567947822

PM = $958.04

The difference between the annuity payment paid under the annual plan and that under the monthly plan can therefore be calculated as follows:

Difference = PA – PM = $11,604.44 - $958.04 = $11,496.43

Therefore, the difference between the annuity payment paid under the annual plan and that under the monthly plan is $11,496.43.

Learn more here: brainly.com/question/13405769.

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