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For the real-valued functions f(x)=squareroot of 3x+21 and g(x)=x-2 , find the composition f(g)and specify its domain using interval notation. (f(g))(x)=? domain of f(g)=?
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\[f(x)=\sqrt{3x+21}\] \[g(x)=x-2\] \[f(g(x))=f(x-2)=\sqrt{3(x-2)+21}\]
which of course simplifies to \[\sqrt{3x+15}\]
domain \[3x+15\geq0\] \[3x\geq-15\] \[x\geq-3\]
w8, its f times g (x)
well then it would be different but you wrote \[f(g(x))\] which is a composition, not a multiplication
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(f times g) (x)
\[fg\] is not the same as \[f(g)\]
you wrote \[f(g(x))\] twice so i will be willing to bet that that is what it is
btw i made am mistake. \[3x\geq-15 \] \[x\geq-5\]
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