what is the domain of the function $y = sqrt3{x}$?\n$-infty<x<infty$\n$0<x<infty$\n$0leq x<infty$\n$1leq…

what is the domain of the function $y = sqrt3{x}$?\n$-infty<x<infty$\n$0<x<infty$\n$0leq x<infty$\n$1leq x<infty$

what is the domain of the function $y = sqrt3{x}$?\n$-infty<x<infty$\n$0<x<infty$\n$0leq x<infty$\n$1leq x<infty$

Answer

Explanation:

Step1: Recall domain - cube - root function

The cube - root function $y = \sqrt[3]{x}$ is defined for all real numbers. The expression under the cube - root, $x$, can take any real - valued input.

Step2: Determine the domain

Since there are no restrictions on the value of $x$ for the function $y=\sqrt[3]{x}$, the domain is $-\infty<x<\infty$.

Answer:

$-\infty<x<\infty$ (corresponding to the first option in the multiple - choice list)