Respuesta :
Answer:
The mean growth annual rate over this period is 0.0036
Step-by-step explanation:
we know that
The mean growth annual rate is calculated as the sum of each year's growth rate divided by the number of years
[tex]\frac{5.5\%+1.1\%-3.5\%-1.1\%+1.8\%}{5}=0.36\%[/tex]
Convert to decimal form
[tex]0.36\%=0.36/100=0.0036[/tex]
therefore
The mean growth annual rate over this period is 0.0036
The mean growth annual rate over this period is 0.0036.
Given that,
Annual growth rate of Corning Supplies grew by 5.5% in 2007; 1.1% in 2008; -3.5% in 2009; -1.1% in 2010; and 1.8% in 2011.
We have to find,
The mean growth annual rate over this period.
According to the question,
Annual growth rate (AGR) is the change in the value of a measurement over the period of a year.
The mean growth annual rate is calculated as the sum of each year's growth rate divided by the number of years.
Where sum of each year growth rate = 5.5 + 1.1 - 3.5 - 1.1 + 1.8 = 3.8%
And total no. of years = 5
Then ,
The mean growth annual rate over this period = [tex]\frac{3.8}{5}[/tex]
The mean growth annual rate over this period = 0.76%
Convert to decimal form
= 0.76% = 0.0076
Hence, The mean growth annual rate over this period is 0.0036.
For the more information about Mean growth rate link the link given below.
https://brainly.com/question/24368744