Assuming the required return is 12 percent, the stock price today is $40.61.
Given:
Dividend=$2.58 per share
Increase in Dividend=20% and 15%
Number of year=2 years
Increase in Annual Dividend=3.6%
Required return=12%
P2=Stock price today
Now let calculate the stock price today
P2 = [$2.58(1+0.20)]/(1+.12) + [$2.58(1+.20)(1+.15)]/(1+.12)^2 + {[$2.58(1+.20)(1+.15)(1+.036)]/(0.12 − 0.036)}/(1+.12)^2
P2 = [$2.58(1.20)]/1.12 + [$2.58(1.20)(1.15)]/1.12^2 + {[$2.58(1.20)(1.15)(1.036)]/(0.12 − 0.036)}/1.12^2
P2=($3.096/1.12)+ ($3.5604/1.2544)+ [($3.68857/0.084)/1.2544]
P2=$2.7643+$2.838329+($43.91155/1.2544)
P2=$2.7643+$2.838329+$35.0060
P2=$40.61
Inconclusion assuming the required return is 12 percent, the stock price today is $40.61.
Learn more here:
brainly.com/question/24314972
Answer:
This is a stratified random sample because a separate random sample is selected from each class
Explanation:
Stratified random sampling is an appropriate method when the population consists of mixed characteristics and you would like to ensure that every characteristic is proportionally represented in the sample. In this example, the population is the students from Central High School and the mixed characteristics are the different classes such as Freshman students, Sophomore students, Juniors and Seniors.
After the population is divided into subgroups based on characteristics, from the overall proportion of the population, you calculate how many people should be sampled in each subgroup. Random or systematic sampling can then be used to select a sample from each subgroup.
The situation best outlines Competitive Failure. In financial aspects, advertise disappointment is a circumstance in which the portion of products and ventures isn't proficient. That is, there exists another possible result where no less than one individual might be improved off without exacerbating another person off.