For each function f from the following list of functions, determine which g make

Question

For each function f from the following list of functions, determine which g makes the equality f(x) = (g(x)) true. The point of representing a function in this form is to create the simplest possible function g(x), e.g., do not include a coefficient in g(x), since it does not matter. Represent your answer as an equality (e.g., p(x) = (n2)). To be clear, the correct answer to the first function is shown.

a(x) = 8x + 3 = (x)
b(x) = 12x + x2 + 64
c(x) = 2log(x) + x
d(x) = log(x) + 2
e(x) = sqrt(2x)

Explanation / Answer

a(x) = 8x+3 = (x)

b(x) = 12x+x2+64 = (x2)

c(x) = 2log(x) + x = (x)

d(x) = log(x) +2 = (logx)

e(x) = sqrt(2x) = (x^1/2)

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