What are the domain and range of g(x) = -1/4 (x-17)^2 + 61?

The domain and range of g(x) = -1/4 (x-17)^2 + 61 is g(x) ≤ 61 and the domain is that it is all real numbers.
Since the function is g(x) = -1/4 (x-17)^2 + 61
It defined that it is the polynomial and also the whole real number
So based on this, we can say that The domain and range of g(x) = -1/4 (x-17)^2 + 61 is g(x) ≤ 61 and the domain is that it is all real numbers.
hence, the first option is correct.
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