Respuesta :
The number of students in the first year is 532. In the second year, this will increase by 16%, which is [tex]532(1.16)[/tex]. Each year, another factor of 1.16 will be multiplied. Therefore, the general function will be [tex]532(1.16)^{t-1}[/tex]. The inequality that determines until when this is larger than 2025 will be:
[tex]532(1.16)^{t-1} \ \textless \ 2025[/tex]
[tex]532(1.16)^{t-1} \ \textless \ 2025[/tex]
Answer:
D) 532(1.16)^t > 2,025; 10 years
Step-by-step explanation:
I just took a test with this question on it and got it right.
Hope this helps! :)