What is the domain of the function $y=1+\ln (4-x)$ ?
A) $(-\infty, 4)$
B) $(-\infty, 3)$
C) $(-\infty, 1)$
D) $(-\infty, \infty)$

Name: What is the domain of the function $y=1+\ln (4-x)$ ? A) $(-\infty, 4)$ B) $(-\infty, 3)$ C) $(-\infty, 1)$ D) $(-\infty, \infty)$
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Question

Quizplus · Accepted Answer

The domain of the function $y=1+\ln (4-x)$ is determined by the condition inside the logarithm. The expression $4-x$ must be greater than 0, so $x < 4$. Therefore, the domain is $(-\infty, 4)$.

What Is the Domain of the Function y=1+ln⁡(4−x)y=1+\ln (4-x)y=1+ln(4−x) ? A) (−∞,4)(-\infty, 4)(−∞,4)

What Is the Domain of the Function $y=1+\ln (4-x)$ ?
A) $(-\infty, 4)$