Let f(x)=xf(x) = \sqrt{x}f(x)=x and g(x)=xg(x) = xg(x)=x. Find (f+g)(x)(f+g)(x)(f+g)(x), (fg)(x)(fg)(x)(fg)(x) and define their domains.
Domains:
(f+g)(x)=x+x(f+g)(x) = \sqrt{x} + x(f+g)(x)=x+x. Domain: [0,∞)[0, \infty)[0,∞).
(fg)(x)=xx=x3/2(fg)(x) = x\sqrt{x} = x^{3/2}(fg)(x)=xx=x3/2. Domain: [0,∞)[0, \infty)[0,∞).
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