Basic Microbiology 154 Views 1 Answers
Avatar for Sourav Pan
Sourav PanAugust 18, 2024

At t = 0, the bacterial cell number is 10,000 cells/mL. At t = 480 minutes, the cell number increased to 320,000 cells/mL. The mean generation time during this exponential growth period, rounded off to the nearest integer, is ________ minutes.

At t = 0, the bacterial cell number is 10,000 cells/mL. At t = 480 minutes, the cell number increased to 320,000 cells/mL. The mean generation time during this exponential growth period, rounded off to the nearest integer, is ________ minutes.

 

Cite this post:

Sourav Pan. (2024, August 18). At t = 0, the bacterial cell number is 10,000 cells/mL. At t = 480 minutes, the cell number increased to 320,000 cells/mL. The mean generation time during this exponential growth period, rounded off to the nearest integer, is ________ minutes.. Biology Notes Online. Retrieved from https://biologynotesonline.com/qa/at-t-0-the-bacterial-cell-number-is-10000-cells-ml-at-t-480-minutes-the-cell-number-increased-to-320000-cells-ml-the-mean-generation-time-during-this-exponential-growth-period-rounded-off-t/

Sourav Pan. "At t = 0, the bacterial cell number is 10,000 cells/mL. At t = 480 minutes, the cell number increased to 320,000 cells/mL. The mean generation time during this exponential growth period, rounded off to the nearest integer, is ________ minutes.." Biology Notes Online, 18 August 2024, biologynotesonline.com/qa/at-t-0-the-bacterial-cell-number-is-10000-cells-ml-at-t-480-minutes-the-cell-number-increased-to-320000-cells-ml-the-mean-generation-time-during-this-exponential-growth-period-rounded-off-t/.

Sourav Pan. "At t = 0, the bacterial cell number is 10,000 cells/mL. At t = 480 minutes, the cell number increased to 320,000 cells/mL. The mean generation time during this exponential growth period, rounded off to the nearest integer, is ________ minutes.." Biology Notes Online (blog). August 18, 2024. https://biologynotesonline.com/qa/at-t-0-the-bacterial-cell-number-is-10000-cells-ml-at-t-480-minutes-the-cell-number-increased-to-320000-cells-ml-the-mean-generation-time-during-this-exponential-growth-period-rounded-off-t/.

Avatar for Sourav Pan
Sourav PanMay 15, 2025
<p>textbf{Answer:} 96 minutes</p> <p>textbf{Explanation:} The mean generation time can be calculated using the formula:</p> <p>
<br /> text{Generation Time} = frac{text{Time Interval} (t)}{text{Number of Generations} (n)}<br />
where
<br /> n = frac{log (text{Final cell count}) - log (text{Initial cell count})}{log 2}<br />

Cite this post:

Sourav Pan. (2024, August 18). At t = 0, the bacterial cell number is 10,000 cells/mL. At t = 480 minutes, the cell number increased to 320,000 cells/mL. The mean generation time during this exponential growth period, rounded off to the nearest integer, is ________ minutes.. Biology Notes Online. Retrieved from https://biologynotesonline.com/qa/at-t-0-the-bacterial-cell-number-is-10000-cells-ml-at-t-480-minutes-the-cell-number-increased-to-320000-cells-ml-the-mean-generation-time-during-this-exponential-growth-period-rounded-off-t/

Sourav Pan. "At t = 0, the bacterial cell number is 10,000 cells/mL. At t = 480 minutes, the cell number increased to 320,000 cells/mL. The mean generation time during this exponential growth period, rounded off to the nearest integer, is ________ minutes.." Biology Notes Online, 18 August 2024, biologynotesonline.com/qa/at-t-0-the-bacterial-cell-number-is-10000-cells-ml-at-t-480-minutes-the-cell-number-increased-to-320000-cells-ml-the-mean-generation-time-during-this-exponential-growth-period-rounded-off-t/.

Sourav Pan. "At t = 0, the bacterial cell number is 10,000 cells/mL. At t = 480 minutes, the cell number increased to 320,000 cells/mL. The mean generation time during this exponential growth period, rounded off to the nearest integer, is ________ minutes.." Biology Notes Online (blog). August 18, 2024. https://biologynotesonline.com/qa/at-t-0-the-bacterial-cell-number-is-10000-cells-ml-at-t-480-minutes-the-cell-number-increased-to-320000-cells-ml-the-mean-generation-time-during-this-exponential-growth-period-rounded-off-t/.

⚠️
  1. Click on your ad blocker icon in your browser's toolbar
  2. Select "Pause" or "Disable" for this website
  3. Refresh the page if it doesn't automatically reload