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Let , , and k(x) = x 2 Function h is wellknown to be continuous for all values of x Function k is a polynomial and is therefore continuous for all values of x Function g is the quotient of functions continuous for all values of x, and is therefore continuous for all values of x except x=0 , that x which makes the denominator zero.
K oogx cxg. You can put this solution on YOUR website!. 1 BigOh Notation Let f and g be functions from positive numbers to positive numbers f(n) is O(g(n)) if there are positive constants C and k such that. (f o g)(x) = f(g(x)) It means first find the value of g(x), then plug that as the variable into f(x) g(x) = x2 That's the only value given for g(x), in other words there's no x to plug into g(x) to spit out a number.
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