Acab charges $1.50 for the flat fee and $0.50 for each mile. write and solve an inequality to determine how many miles sharon can travel if she has $25 to spend. (2 points) question 6 options: 1) $0.50 + $1.50x ≤ $25; x ≤ 16 miles 2) $0.50 + $1.50x ≥ $25; x ≥ 16 miles 3) $1.50 + $0.50x ≤ $25; x ≤ 47 miles 4) $1.50 + $0.50x ≥ $25; x ≥ 47miles

The correct answer is number 4

Given that an investment has been modeled by the function:
f(t)=1000(1.1)^t
the value of investment after each period will be as follows;
at the end of period 1, t=1. The value will be:
f(t)=1000(1.1)^1
=$1,100

the value of the investment after the 2nd period, t=2 will be:
f(2)=1000(1.1)^2
f(2)=$1,210

This can be used to find out the value of the investment when t=0,1,2