Answer:
18 years
Explanation:
Given that;
P= $23,000
A= $76,300
r= 6.7%
From
A = P(1 + r/100)^n
76,300 = 23,000 (1 + 0.067)^n
3.3 = (1.067)^n
Taking logarithm of both sides
log 3.3 = log (1.067)^n
log 3.3 = nlog(1.067)
n= log 3.3/log 1.067
n= 0.5185/0.0282
n= 18 years ( to the nearest year)
Answer:
domestic
Explanation:
In business, domestic refers to the home country of the producer or consumer. The domestic market is the market within the borders of the seller's country. Domestic contrasts with international, which refers to beyond the borders of a country.
Products that are produced and distributed within the country are domestic products. They are often referred to as local products. Domestic goods become exports if sold outside the borders of their country of origin.
The equation for problem above is:
350.25+12/100*x=800.5
12/100*x=800.5-350.25
12/100*x=450.25
12x=45025
x=45025/12=3752.08
But the question is "at <span>least" $800.50 so the final answer is
</span>
<span>
</span>
Answer:
the expected return from the investment is higher than that of those investments whose standard deviation is greater than zero.
Explanation:
As for the coefficient of variation which clearly defines the difference in values from the mean value in the data set.
It clearly defines as standard deviation/mean.
Where standard deviation is 0 the coefficient will also be 0 which shall represent the risk associated with it.
The least the coefficient of variation the least the risk with maximum return.
Thus, the correct statement will be concluding that the expected return from this investment will be higher than the returns from the project in which standard deviation is more than 0.
Answer:
Allocated MOH= $432,000
Explanation:
Giving the following information:
Predetermined overhead rate of $8.00 per machine-hour
Actual machine-hours worked= 54,000 hours
<u>To calculate the allocated overhead, we need to use the following formula:</u>
Allocated MOH= Estimated manufacturing overhead rate* Actual amount of allocation base
Allocated MOH= 8*54,000
Allocated MOH= $432,000
