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The functions f and g are defined by f(x)=3x, g(x)=x+ 2 a) Find an expression for (fog)(x) b) show that f-1(18)+g-1(18)=22
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I prefer to use the other notation, so hopefully you understand this:\[\Large (f \circ g)(x) \qquad=\qquad f\left(g(x)\right)\]They mean the same thing :) So if we have:\[\Large f(\color{royalblue}{x})=3(\color{royalblue}{x}) \qquad\qquad \qquad g(x)=x+2\] Then we want to plug g(x) in for our blue x that is in our f function.\[\Large f\left(\color{royalblue}{g(x)}\right)=3\left(\color{royalblue}{g(x)}\right)\]Which if we plug in the function, gives us,\[\Large f\left(\color{royalblue}{g(x)}\right)=3\left(\color{royalblue}{x+2}\right)\]
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