This problem involves calculating the number of cells after a period of growth and distribution.
The initial $1.8 \times 10^5$ monkey kidney cells were seeded into 3 identical flasks. Therefore, the number of cells per flask initially was:
$ \frac{1.8 \times 10^5 \text{ cells}}{3 \text{ flasks}} = 0.6 \times 10^5 \text{ cells/flask} $
The doubling time of the cells is 24 hours. The cells were allowed to grow for 24 hours. This means the cell population doubled exactly once.
Number of cells per flask after 24 h:
$ 0.6 \times 10^5 \text{ cells/flask} \times 2 = 1.2 \times 10^5 \text{ cells/flask} $
The cells from all three flasks were pooled together.
Total number of cells pooled:
$ 1.2 \times 10^5 \text{ cells/flask} \times 3 \text{ flasks} = 3.6 \times 10^5 \text{ cells} $
The pooled cells were equally dispensed into each well of three 6-well plates.
Total number of wells:
$ 3 \text{ plates} \times 6 \text{ wells/plate} = 18 \text{ wells} $
Calculate the number of cells in each well by dividing the total pooled cells by the total number of wells.
Number of cells per well:
$ \frac{3.6 \times 10^5 \text{ cells}}{18 \text{ wells}} = 0.2 \times 10^5 \text{ cells/well} $
Express the result in the format ________ $\times 10^4$.
$ 0.2 \times 10^5 = 0.2 \times 10 \times 10^4 = 2.0 \times 10^4 $
Therefore, the number of cells in each well is 2.0 $\times 10^4$.