Answer:
11.63 million dollar
Explanation:
In 2005 the construction cost index was 1746 , in 2015 , it was 3260.
change in index in 10 years = 3260-1746 = 1514
change in 5 years ( estimated ) = 757
Estimated index in 2010 = 1746 + 757
= 2503
Estimated index in 2020 = 3260 + 757
= 4017
Value of building in 2010 = 1746 million dollar
Value of similar building - X
X / 1746 = index in 2020 (probable ) / index in 2010
X / 7.25 = 4017 / 2503
X = 11.63 million dollar
Based on the economic and financial analysis, the main reason for considering <u>nonconstant growth</u> in dividends is to allow for "<u>Supernormal</u>" growth rates over "<u>some finite length of time</u>."
This is because, in nonconstant growth, the growth rate cannot surpass the mandatory return indefinitely.
However, there is the probability that it could do so for some number of years.
Also, it should be noted that in this situation, the value of the stock equates to the present value of all the future dividends.
Hence, in this case, it is concluded that the correct answer is <u>supernormal</u> and <u>some finite length of time</u>.
Learn more here: brainly.com/question/13223703
Answer:
January $151,575
February $248,675
March $305,525
Explanation:
The computation of the cash collections is shown below:
January month
= January credit sales × month of sale collection percentage
= $202,100 × 75%
= $151,575
February month
= January credit sales × following month collection percentage + February credit sales × month of sale collection percentage
= $202,100 × 25% + $264,200 × 75%
= $50,525 + $198,150
= $248,675
March month
= February credit sales × following month collection percentage + February credit sales × month of sale collection percentage
= $264,200 × 25%+ $319,300 × 75%
= $66,050 + $239,475
= $305,525
I think it's a "newly constructed home"
I hope it helped you!
Answer:
B) sample averages
Explanation:
The sampling distribution of the mean is the average of the population obtained from the sample. It shows the patterns that the sample mean (or average) tends to follow. If the population distribution is normal, then the sampling distribution of the mean should follow the same pattern for all the samples obtained from the population. The mean or average of the sampling distribution should equal the population mean.