Solve the problem.On January 8, ten students come down with the flu. Assume that each day, the number of students who come down with the flu doubles. So, for example, 20 students come down with the flu on January 9. Let f(t) represent the number of students who come down with the flu at t days after January 8.i) Find an equation for f.ii) Find f(7). What does your result mean in terms of the situation?
What will be an ideal response?
| i) | f(t) = 10(2)t |
Mathematics
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Solve and graph. Write the solution in interval notation.
- 3 > 6
A. 
B. 
C. (-?, -6) ? (6, ?)
D. 
? 
Mathematics
Simplify.
3
A. - 
B. 
C. - 
D. - 
Mathematics
Solve the problem.Arnold's regular hourly rate is $10.92 per hour for a 40-hour work week. He is paid time-and- a-half for all overtime work. One week Arnold worked 45.5 hours. What would be his overtime pay?
A. $526.89 B. $90.09 C. $496.86 D. $68.31
Mathematics
Subtract. Write the answer in lowest terms as a mixed number.
A. 8
B. 7
C. 8
D. 9
Mathematics