(look at attachment as you will see the question more cl
Question and Solution
(look at attachment as you will see the question more clear) 1st property (A) for all strictly positive real numbers, e,
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(look at attachment as you will see the question more clear) 1st property (A) for all strictly positive real numbers, e, there exists a strictly positive real number, d, such that, ?x,y in the domain of f, v(x-y)^2 < d ? v (f (x) - f (y))^2 < e 2nd property (B) v(f (x) - f (y))^2 = c v (x -y)^2 a) Show that v (x-y)^2 = |x-y|, where |z| is the absolute value of z. Provide an example to show that v (x-y)^2 is ? x-y. b) Does f(x) = vx, whose domain is the non-negative reals, satisfy: i. property A? ii. property B? c) Provide an example of a function that satisfies: i. properties A and B. ii. neither property A nor B.
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