Respuesta :
By definition, the average exchange rate is given by:
[tex]AVR = \frac{y2 - y1}{x2 - x1} [/tex]
Substituting values we have:
[tex]AVR = \frac{55202 - 4995}{2010 - 1960} [/tex] Rewriting we have:
[tex]AVR = \frac{50207}{50} [/tex]
[tex]AVR = 1004.14 [/tex]
Answer:
the average change per year in teachers' salaries for the last fifty years is:
[tex]AVR = 1004.14 [/tex]
[tex]AVR = \frac{y2 - y1}{x2 - x1} [/tex]
Substituting values we have:
[tex]AVR = \frac{55202 - 4995}{2010 - 1960} [/tex] Rewriting we have:
[tex]AVR = \frac{50207}{50} [/tex]
[tex]AVR = 1004.14 [/tex]
Answer:
the average change per year in teachers' salaries for the last fifty years is:
[tex]AVR = 1004.14 [/tex]
Answer:
Option B is correct.
Step-by-step explanation:
The salary for the year 1960 = $4995
The salary for the year 2010 = $55202
Number of years between 1960 to 2010 = 2010-1960=50
So, average change will be = Difference in salaries of both years divided by difference in number of years(50)
[tex]\frac{55202-4995}{50}[/tex]
= 1004.14
So, option B is correct.