How Many Diffusion Processes Occur During Pregnancy?

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SUMMARY

The discussion centers on calculating the number of diffusion processes that occur during pregnancy, specifically for a baby born weighing 4 kg. It is established that 50% of the baby's mass consists of cells, leading to an estimated total of 3.2 trillion cells at birth. The calculation of diffusion processes is derived from the equation 1 · 2^x = 3.2 · 10^12, resulting in approximately 42 divisions (x = log₂(3.2 · 10^12)). The discussion raises questions about the realism of these assumptions, particularly regarding cell division and mortality.

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  • Understanding of basic cell biology and division processes
  • Familiarity with logarithmic calculations, specifically log base 2
  • Knowledge of mass distribution in biological organisms
  • Concept of diffusion processes in cellular biology
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A baby is born weighing 4kg. It starts its life from a single cell, which then divides into 2 cells, each
of those two divide then again, and so on. Use information from the problem above above to calculate
how many diffusion process happen in the 9 months of pregnancy. Is this a realistic answer? Which
assumptions are most questionable?


Assuming that 50% of the baby's mass consists of cells, and that each cell has a mass of 6.3E-13 kg, we have a total number of 3.2E12 cells when the baby is born.

Find number of diffusion processes:

[tex] 1 \cdot 2^x = 3.2 \cdot 10^{12} \Rightarrow x = log_2(3.2 \cdot 10^{12}) \approx 42[/tex]

Is my thinking and calculations correct? Is this a realistic answer? Which
assumptions are most questionable?
 
Last edited:
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Do all cells divide?
Do any cells die and are removed?

Other than that, looks good
 

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