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How can I calculate the basic parameters of a very simple mathematical function?
I am trying to teach myself Mathematica to make some simple problems in my own time. I want to find the basic parameters of a mathematical function.
f[u_] := 1/2 ((1 + 2 u)^2 + u)
Plotting this function shows that it starts at 1 and then goes to 0
Plot[f[u], {u, -5, 5}]
If we perform a Manipulate, we can manipulate the parameter and we find the maximum occurs at u = 0. In other words, the max f[u] occurs at (1 + 2 u)^2 + u = 0. But I’m not sure how to calculate that parameter. I can estimate it by plotting the function in increments of 0.1 and taking the value of the equation when y = 0. I would like to know how to calculate this exact value.
A:
You should use the parameter solver in Manipulate.
Manipulate[
Plot[f[u], {u, -5, 5}],
{{u, -5, “u”}, -5, 5, 0.1}]
You can find the value of u by locating the point on the curve that is closest to the origin and then noting the value of the curve at that point.
The mammary gland is an excellent model system for the study of stem cell biology, tissue regeneration and cancer, in part because it has relatively well-defined developmental processes. Despite the clarity of this system, mammary gland development is not well understood, even at the level of the cell. Mammary stem cells (MaSC) give rise to all the lineages of the gland and account for the variability of the tissue. In addition to maintaining the progenitor population, the homeostasis of this population is thought to involve exchange between the stem cell and a more differentiated progenitor. However, the molecular mechanisms that govern this exchange are not understood. Preliminary data suggest a critical role for Notch signalling in MaSC homeostasis. My overall goal
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