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given: f(x) = 1/x, g(x) = square root of x, find g(f(x)) and the domain g(f(x))
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g(f(x)) = 1/sqrt(x) now looking at this first you know x cannot be negative because the square root of a negative number is not possible unless you are thinking of imaginary numbers and next you see that since x is in the denominator and 1/0 is not possible than you know that x cannot be 0 either therefore the domain for this function is x > 0
would it be correct to write the domain as: 0 < x < infinity
no that would be the same as 0 < x so its more specific
what is the difference between 0 < x and x >0. Is there a difference in the meaning?
no, one means 0 is less than x and the other means x is greater than 0 so they are the exact same thing
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thank you.
no prob
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