QUESTION IMAGE
Question
the cell cycle can be divided into two phases, interphase and mitosis (cell division). mitosis is further subdivided into prophase, metaphase, anaphase, telophase.
a lab technician observed 200 cells from a cell line and recorded the number of cells in each phase of the cell cycle. the results are shown in the table.
number of cells observed (out of 200)
| phase | number of cells observed |
|---|---|
| prophase | 20 |
| metaphase | 4 |
| anaphase | 2 |
| telophase | 4 |
based on the data, what is the probability a randomly - chosen cell will be observed undergoing cell division?
Step1: Determine number of cells undergoing cell - division
The phases of mitosis (cell - division) are prophase, metaphase, anaphase, and telophase. Add the number of cells in these phases.
$20 + 4+2 + 4=30$
Step2: Calculate probability
The probability $P$ is the number of favorable outcomes (cells undergoing cell - division) divided by the total number of outcomes (total number of cells observed).
$P=\frac{30}{200}=\frac{3}{20}=0.15$
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$0.15$