Answer:
The correct option is:
Average decrease per day = 49.65
Explanation:
We have been given the formula to calculate the number of cell for each day:
d(t) = 2000(0.9)^t
Lets calculate the number of cells on 10th days
d(10) = 2000(0.9^10)
d(10) = 697.357
Lets calculate the number of cell on 18th day.
d(18) = 2000(0.9^18)
d(18) = 300.19
Total increase of days = 18 - 10 = 8
Totat decrease of cells = 697.357 - 300.19 = 397.167
Average decrease per day = 397.167/8
Average decrease per day = 49.65