Find The Domain On Each Problem Explain How You Obtain Your Answer? G(x)=5^x= G(x)ln(x-4)= G(t)=log(t+2)= F(t)=5.5e^t=
Find the domain on each problem, explain how you obtain your answer g(x)=5^x= g(x)ln(x-4)= g(t)=log(t+2)= f(t)=5.5e^t=
Find the domain on each problem, explain how you obtain your answer g(x)=5^x= g(x)ln(x-4)= g(t)=log(t+2)= f(t)=5.5e^t=
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G(x) = 5^x
Domain: All real numbers
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G(x) = ln(x - 4)
Restriction of logs: Must be strictly greater than 0. Therefore,
(x - 4) > 0, or
x > 4
Domain: {x | x > 4, for all real numbers x}
In interval notation: (4, infinity)
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3) log(t + 2)
Domain:
(-2, infinity)
4) F(t) = (5.5)e^t
All real numbers .
answered 8 months ago
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