Answer:
Answer:
Option B
Explanation:
The eqaution is
f(x)=1,600(1.045)^x
To solve this question we need to analyze each statement and check if it is true
A. The average annual increase in sales from years 4 to 6 was approximately $29.26 million.
f(4)=1,600(1.045)^4 = 1908.0297
f(6)=1,600(1.045)^6 = 2083.6162
f(6) - f(4) = 175.5865
175.5865/2 years = 87.793 ≠ 29.26
False
B. The average annual increase in sales from years 8 to 10 was approximately $104.70 million.
f(8)=1,600(1.045)^8 = 2275.3609
f(10)=1,600(1.045)^10 = 2484.7510
f(10) - f(8) =209.3901
209.3901/2 = 104.7 = $104.70 million.
True
C. The average annual increase in sales from years 2 to 4 was approximately $53.60 million.
f(2)=1,600(1.045)^2 = 1747.24
f(4)=1,600(1.045)^4 = 1908.0297
f(4) - f(2) = 160.789
160.789 /2 = 80.3945 ≠ 53.60
False
D. The average annual increase in sales from years 6 to 8 was approximately $191.75 million.
f(6)=1,600(1.045)^6 = 2083.6162
f(8)=1,600(1.045)^8 = 2275.3609
f(8) - f(6) = 191.7447
191.7447 / 2 = 95.872 ≠ 191.75
False