Cell Division Let the expected number of cells in a culture that have an x percent probability of undergoing cell division during the next hour be denoted by n(x). 30 (a) Explain why So n(x) dx approximates the total number of cells with a 20% to 30% chance of dividing during the next hour. (b) Give an integral representing the number of cells that have less than a 60% chance of dividing during the next hour. (c) Let n(x) = V5x + 1 give the expected number of cells (in millions) with x percent probability of dividing during the next hour. Find the number of cells with a 5 to 10% %3D chance of dividing.

A First Course in Probability (10th Edition)
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Chapter1: Combinatorial Analysis
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Cell Division Let the expected number of cells in a culture
that have an x percent probability of undergoing cell division
during the next hour be denoted by n(x).
30
(a) Explain why So n(x) dx approximates the total number
of cells with a 20% to 30% chance of dividing during the
next hour.
(b) Give an integral representing the number of cells that have
less than a 60% chance of dividing during the next hour.
(c) Let n(x) = V5x + 1 give the expected number of cells
(in millions) with x percent probability of dividing during
the next hour. Find the number of cells with a 5 to 10%
%3D
chance of dividing.
Transcribed Image Text:Cell Division Let the expected number of cells in a culture that have an x percent probability of undergoing cell division during the next hour be denoted by n(x). 30 (a) Explain why So n(x) dx approximates the total number of cells with a 20% to 30% chance of dividing during the next hour. (b) Give an integral representing the number of cells that have less than a 60% chance of dividing during the next hour. (c) Let n(x) = V5x + 1 give the expected number of cells (in millions) with x percent probability of dividing during the next hour. Find the number of cells with a 5 to 10% %3D chance of dividing.
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