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alex41 [277]
3 years ago
15

The manager of the bank where you work tells you that your bank has $5 million in excess reserves. She also tells you that the b

ank has $300 million in deposits and $255 million dollars in loans. Given this information you find that the reserve requirement must be
Business
2 answers:
netineya [11]3 years ago
7 0

Answer:

Reserve requirement = 40 / 300

Explanation:

Given:

Excess reserve = $5 million

Total deposit = $300 million

Total loan = $255 million

Computation of reserve requirement:

Reserve requirement = (Total deposit - Excess reserve - Total loan) / Total deposit

Reserve requirement = ($300 - $255 - $5) / $300

Reserve requirement = ($300 - $260) / $300

Reserve requirement = ($40) / $300

Reserve requirement = 40 / 300

mr_godi [17]3 years ago
3 0

Answer:

measured deposits as 40/300

Explanation:

given data

excess reserves = $5 million

deposits = $300 million

loans = $255 million

solution

when  bank not hold anything then there will amount of required reserve will be

amount of required reserve = ( deposit amount -  reserve - loan) ÷ deposit      ...................1

put here value

amount of required reserve =  \frac{300-255-5}{300}    

amount of required reserve = \frac{40}{300}

so that is measured deposits as 40/300

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Answer: $42

Explanation:

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= (Current dividend * (1 + Growth rate)) / ( required return - growth rate)

Growth rate =  Retention ratio * Return on equity

= 40% * 30%

= 12%

Value = (1.50 * 1.12)/ ( 16% - 12%)

= $42

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A credit memorandum results in a(n) _____ in a customer's accounts receivable file.
umka21 [38]
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3 0
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Suppose our firm produces chartered business flights with capital (planes) and labor (pilots) in fixed proportion (i.e. one pilo
qaws [65]

Answer:

C. optimal capital labor ratio remains the same

Explanation:

One pilot for each plane implies A = B

Let cost be C

So, isocost line is xA + rB = C

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So, (x+y)A = C

So, A = C/(x+y) =B

Optimal capital labor ratio = B/A = 1 as B =A

Now, wage rate increases to x'

So, isocost line is x'A + yB = C

So, x'A + yA = C (as A = B)

So, (x'+y)A = C

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New optimal capital labor ratio =B/A = 1 as B = A

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Thus the answer is

C. optimal capital labor ratio remains the same

5 0
3 years ago
How much does ability determine success?
andriy [413]

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3 years ago
The Centers for Disease Control and Prevention (CDC) defines a healthy sleep duration
laiz [17]

a. The point estimate of the married people that sleep well is = 0.6299. The confidence interval for the mean hours of sleep for those that have never been married but report good sleep is 0.6186, 0.6412

b. The point estimate of the number of hours for people that have never been married = 7.2257

95% confidence interval for the mean number of  hours of sleep for those who have never been married = 7.2065, 7.2447

c. the estimated number of sleep for those that have never been married = 7.729 hours

a. The point estimate

P=\frac{Xp}{n}

Xp = successes\\n = sample size\\

Those who have never been married n = 7044

Xp = those who sleep for 7 hours at least

To get Xp, the <u>excel function </u>

Countif(range, criteria)

Countif(A:A, >=7)

This gives Xp = 4437

Point estimate =

\frac{4477}{7044}

= 0.6299

The point estimate of the married people that sleep well is = 0.6299

At 95% interval of confidence,

α = 1-0.95 = 0.05

α/2 = 0.05/2 = 0.025

Z0.025 = 1.96 ( Use the standard probability normal table)

Margin of Error

=M.E = 1.96\sqrt \frac{0.6299(1-0.6299)}{7044} \\\\= 1.96\sqrt{0.000033} \\\\1.96*0.0057

= 0.0113

The 95% confidence interval

= 0.6299 - 0.0113 , 0.6299 + 0.0113

= 0.6186, 0.6412

The confidence interval for the mean hours of sleep for those that have never been married is 0.6186, 0.6412

b. Sample mean

x = ∑x/n

x = number of sleep of the never been married

Mean is calculated using excel function

Average(range)

Average(a:a)

This gives the sample mean = 7.2257

The point estimate of the number of hours for people that have never been married = 7.2257

<u>Standard deviation</u> using excel =

Stdev(A:A) = 0.8211

Margin of error =1.96*\frac{0.8211}{\sqrt{7044} }

= 0.0192

The<u> confidence interval</u> =

= 7.2257-0.0192, 7.2257+0.0192

= 7.2065, 7.2447

95% confidence interval for the mean number of  hours of sleep for those who have never been married = 7.2065, 7.2447

c. From the available data, the mean number of sleep per day that is gotten from the 4437 people that are unmarried and sleep healthily for at least 7 hours = 34295.1

Mean = 34295.1/4437

= 7.729

the estimated number of sleep for those that have never been married = 7.729 hours

Read more on brainly.com/question/15601189?referrer=searchResults

6 0
3 years ago
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