Given:
μ = 9.9 hours, population mean
σ = 4.54 hours, population standard deviation
For the random variable x = 3 hours, the z-score is
z = (3 - 9.92)/4.54 = -1.5242
From standard tables, obtain
P(x ≤ 3) = 0.064 = 6.4%
Answer: 6.4% on both tails of the normal distribution
Answer:
Cash sales = $233,200 × (100 ÷ 106)
= $220,000
Credit sales = $153,700 × (100 ÷ 106)
= $145,000
Sales tax revenue = ($220,000 + $145,000) × 6%
= $21,900
Therefore, the Journal is as follows:
Sales tax revenue A/c Dr. $21,900
To sales tax payable $21,900
(To record the sales tax payable)
Answer:
Some of the specific advantages presented by successfully growing globally include:
•You can extend the sales life of existing products and services by finding new markets to sell them in.
•You can reduce your dependence on the markets you have developed in the United States.
and more....
Explanation:
hope it helps......
Answer:
Nominal gross domestic product (GDP) measures the market value of all the new and legal goods and services produced in a country within a year. While real GDP adjusts nominal GDP to inflation. Since inflation is generally positive, real GDP decreases as inflation increases. The higher the inflation rate, the larger the difference between nominal and real GDP. Depending on which year is used as base year (year 0), the difference that existed in 2010 can be either significant or not.
The difference = ($14,657 / $13,245) - 1 = 10.66%, which means that nominal GDP was 10.66% higher than real GDP. If the base year is 2000 or even 2005/6, the difference is very small since the accumulated inflation would only be 10.66% for all these years. But if the base year was 2008 or even 2009, then the inflation rate is high.
Answer:
Annual deposit= $188,842.66
Explanation:
Giving the following information:
Williamsburg Nursing Home is investing in a restricted fund for a new assisted-living home that will cost $6 million.
n= 15 years
i= 10%
We need to use the following formula:
FV= {A*[(1+i)^n-1]}/i
A= annual deposit
Isolating A:
A= (FV*i)/{[(1+i)^n]-1}
A= (6,000,000*0.10)/[(1.10^15)-1]
A= $188,842.66
