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2 years ago

[The following information applies to the questions displayed below.]

Business

1 answer:

Orlov [11]2 years ago

8 0

Answer:

Pose-for-Pics

Effects on the accounting equation:

Assets = Liabilities + Equity

Aug 1 Cash +$9,000 Equipment +$38,700 = M. Harris, Capital +$47,700

Aug 2 Cash -$2,300 Prepaid Insurance +$2,300

Aug 5 Cash -$1,710 Supplies +$1,710

Aug 20 Cash +$2,650 = Revenue +$2,650

Aug 31 Cash -$870 = Utilities Expense -870

Total assets $49,480 = Total equity $49,480

Explanation:

a) Data and Analysis based on the accounting equation:

August 1 Cash $9,000 Equipment $38,700 M. Harris, Capital $47,700

August 2 Prepaid Insurance $2,300 Cash ($2,300)

August 5 Supplies $1,710 Cash ($1,710)

August 20 Cash $2,650 Service Revenue $2,650

August 31 Utilities ($870) Cash ($870)

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3 years ago

In the short run, an unexpected increase in prices will:.

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1 year ago

Frank is lending $1,000 to Sarah for two years. Frank and Sarah agree that Frank should earn a 2 percent real return per year. I

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a. 23%.

b. Frank should charge Sarah 2% more than the inflation rate.

Explanation:

a. Find the nominal rate of interest.

To find this value we must follow this equation:

$NI=RI+IR$

Where NI = Nominal Interest, RI= Real Interest, and IR= Inflation Rate.

a.1. Find the real interest rate.

The problem statement gives us this value: 2% real return per year, as agreed by Sarah and Frank.

a.2. Find the inflation rate.

Here we follow this equation:

$IR=(\frac{CPI_{F} -CPI_{B} }{CPI_{B} } )*100$

Where:

CPI(F) is the CPI of the final year, in this case, it would be 121 (the expected CPI for two years, which is the established loan time).

CPI (B) is the CPI of the base year, that is, the CPI in force at the time that Frank makes the loan, 100 in this case.

We replace these values:

$IR=(\frac{121-100}{100} )*100$

$IR=(\frac{21}{100} )*100$

$IR=0.21*100$

$IR=21%$

The inflation rate equals 21%.

a.3. Replace in the equation of the nominal rate of interest.

$NI=RI+IR$

$NI=0.02+0.21$

$NI=0.23$

So, the nominal rate of interest Frank should charge Sarah equals 23%.

b. Find out how much Frank should charge Sarah (regarding inflation and considering that it is unknown).

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Hence, the short answer is: Frank should charge Sarah 2% more than the inflation rate.

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3 years ago

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