For each pair of functions fand g below, find f(g (x)) and g(f(x)). Then, determine whether fand g are inverses of each other. Simplify your answers as much as possible. (Assume that your expressions...


For each pair of functions fand g below, find f(g (x)) and g(f(x)).<br>Then, determine whether fand g are inverses of each other.<br>Simplify your answers as much as possible.<br>(Assume that your expressions are defined for all x in the domain of the composition.<br>You do not have to indicate the domain.)<br>(a) f) = , x+ 0<br>4<br>%3D<br>(b) f(x) = x + 6<br>4<br>g (x) = -x + 6<br>8 (x) =<br>x+ 0<br>se(*)) = D<br>se (x)) = D<br>O f and g are inverses of each other<br>Of and g are inverses of each other<br>O fand g are not inverses of each other<br>O f and g are not inverses of each other<br>Expanation<br>Check<br>2021 McGraw Hi LLC AN Rights Reservee<br>MacBook Air<br>20 F3<br>esc<br>F6<br>#<br>2$<br>%<br>*<br>2<br>3<br>4<br>5<br>6.<br>7<br>8<br>9.<br>Q<br>W<br>E<br>R<br>Y<br>A<br>S<br>D<br>F<br>G<br>C<br>V<br>alt<br>しの<br>Dlo<br>B<br>

Extracted text: For each pair of functions fand g below, find f(g (x)) and g(f(x)). Then, determine whether fand g are inverses of each other. Simplify your answers as much as possible. (Assume that your expressions are defined for all x in the domain of the composition. You do not have to indicate the domain.) (a) f) = , x+ 0 4 %3D (b) f(x) = x + 6 4 g (x) = -x + 6 8 (x) = x+ 0 se(*)) = D se (x)) = D O f and g are inverses of each other Of and g are inverses of each other O fand g are not inverses of each other O f and g are not inverses of each other Expanation Check 2021 McGraw Hi LLC AN Rights Reservee MacBook Air 20 F3 esc F6 # 2$ % * 2 3 4 5 6. 7 8 9. Q W E R Y A S D F G C V alt しの Dlo B

Jun 04, 2022
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