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Mathematics, 27.09.2021 14:00 natorihill629

Let f : R β†’ R be the function with formula f(x) = x 3βˆ’x 2 = x 2 (xβˆ’1). (i) Graph this function (figure out where it is zero, positive and negative). (ii) (a) Find (nonempty) sets X, Y βŠ‚ R so that the restriction f|X is a bijection from X onto Y . (b) Is there a maximal choice for X? i. e. is there a set X with this property and also such that no set larger that X has this property? If there is, is it unique? (c) Is there a maximal choice for Y ? If there is, is that unique?

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Let f : R β†’ R be the function with formula f(x) = x 3βˆ’x 2 = x 2 (xβˆ’1). (i) Graph this function (figu...
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