Respuesta :
We want
[tex]2806.6t+32558>60000[/tex]
If we subtract 32558 from both sides, we have
[tex]2806.6t>27442[/tex]
If we divide both sides by 2806.6, we have
[tex]t>\dfrac{27442}{2806.6}\approx 9.8[/tex]
So, if t=10, the salary will overcome 60000 for the first time. Since t represents the years since 1995, the year would be 2005.
Answer:
Step-by-step explanation:
The equation that can be used to approximate and to predict average
beginning salaries for candidates with bachelor's degrees is expressed as
s = 2806.6t + 32558
Where
s represents the starting salary and t is the number of years after 1995.
To determine when the beginning salaries for candidates will be greater than $60,000, the expression would be
2806.6t + 32558 > 60000
2806.6t > 60000 - 32558
2806.6t > 27442
t > 27442/2806.6
t > 9.78
Rounding to the nearest whole number, it becomes
t > 10
Therefore, beginning salaries for candidates will be greater than $60,000 after 2005
