Dear friends and supporters of good mathematics. This example has zakočil because you suspect that the dispute between the broken linear function (rather how to become a bartender ignorance). how to become a bartender I give here the two komentujúcich their contributions. With their permission, I give them here (copy only comment that those who have not seen it, not look after comments like it should how to become a bartender be).
"I think that this role is at least questionable. :) The various sources can read something else - it is right that this function is increasing on (-inf, -1) and (-1, inf). Some sources say unification , that the whole field of definition. The truth is that the unification can choose a set of two elements on which f-tion will not growing. On the other hand, f-tion throughout the interval grows - I think this will go first in what will be considered how to become a bartender NÚCEM for properly. Even with the math teacher we address the majority of tests takes the correct answer all D (f). I therefore increasing the functionality and to incorporate this. But seriously how to become a bartender - only a 50/50 chance that the test will be one of those what they see: D "
"Everything you write is true: The domain of each linear polyline feature is the integration of the two intervals. At each interval function is monotonous, but united, how to become a bartender TEDA THROUGHOUT the domain already broken linear function is not monotonic. Simply choose according to the definition rastúcosti a function of x1 and x2 one interval of a second definition is broken. NO FUNCTION LINEAR LOMENÁ throughout its domain of definition is NOT monotonous. NÚCEM therefore can not be accepted as the correct answer, said angled linear function is increasing throughout how to become a bartender its domain of definition. PS Unfortunately, some fellow students, how to become a bartender teachers how to become a bartender do not emphasize the difference in the monotony of functions in one interval and across the domain, which is already unification intervals. "
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