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Poller Functions are of form f(x)=x", lathere is any eel number. The behaviour of polcier functions Can vary significantly depending on the value of n. Idle have the; a; Positive Integer Exponents with domain of all -real numbers ranging from negative infinity to positive infinity. With a Range of even num bers e.g 2, 4, 6 Cansing (0,0]->Zero to infinity, because it is alklays Hun Hegalive. And Range for odd numbers e.s 1.3,5 Cansing (-∞, ∞)-minus- infinity to positive Infinity, because it can take any- real value. (ii) Negative Integer Exponents! It has a Pulmain Contain- ing all Real Huibers Except Zen, Because division by Zero is undefined. Klith c range for even negative e.sx=-=-2, - 4 Fanging (o,A)->Zen to Infinity because x-n is always Negative. And Range for add nese- tive e.g x=-1,-3 ranging (-d, u) and (vids), the range is real for all numbers except Zen. ofa (iis Fractional Exponents: It has a Purnain Containing Positive fractional exponents latera [n = 1/k]. Is is a posibile even- integer the dunsin is [0,0] because even not negative number is not defined in a real number System. For odd 1, the positive domain is all real numbers. Ilith Range for • Posilice exponents, the range is [0, 1] because it produce non Hegative values. For Negative Fractional exponents, Ete domain and range depends on perity of K.