Mathematics, 04.10.2021 19:30 quetzaliescalona
Let f be a real-valued function defined on [0,β), with the properties: f is
continuous on [0, β), f(0) = 0
f ..1 exists on (0, β), and f ..1
0 is monotone increasing on (0,β).
Let g be the function given by: g(x) = f(x)
for x β (0, β).
How do I prove that g is monotone increasing on (0,β)?
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Let f be a real-valued function defined on [0,β), with the properties: f is
continuous on [0, β),...
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