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define function y = f(x) on open interval (0,1): if x is irrational, let f(x)= 0 if x is rational write x as fraction in lowest terms and left f(x)= denominator. is function continuous at x = 1/2 and x=(sqrt2)/2? explain why
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define a function y=f(x) on the open interval (0,1) in this way: if x is irrational let f(x)=0, IF X IS RATIONAL, WRITE X AS A FRACTION IN LOWEST TERMS AND LET F(X)=DENOMINATOR. FOR EXAMPLE F(radical 2 over 2 = 0 and f (9/15 =5. Is this function continuous at x=1/2? why? is this function continuous at x = radical 2 over 2? why?
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