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Let $$f(x) = x^{2}$$ and $$g(x) = 2^{x}$$, for all real x. Then the value of f[f(g(x)) + g(f(x))] at x = 1 is
16
18
36
40
$$f[f(g(1)) + g(f(1))]$$ = $$f[f(2^1) + g(1^2)]$$= $$f[f(2) + g(1)]$$= $$f[2^2 + 2^1]$$= $$f(6)$$= $$6^2 = 36$$
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