what is true of the function $g(x)=-2x^{2}+5$?\n$g(x)$ is the multiplication of $g$ and $x$.\n$-2x^{2}+5$ is…

what is true of the function $g(x)=-2x^{2}+5$?\n$g(x)$ is the multiplication of $g$ and $x$.\n$-2x^{2}+5$ is the input of the function.\nthe variable $x$ represents the independent variable.\nthe variable $g$ represents the input of the function.

what is true of the function $g(x)=-2x^{2}+5$?\n$g(x)$ is the multiplication of $g$ and $x$.\n$-2x^{2}+5$ is the input of the function.\nthe variable $x$ represents the independent variable.\nthe variable $g$ represents the input of the function.

Answer

Brief Explanations:

In a function of the form $y = f(x)$, $x$ is the independent variable and $y$ (or in this case $g(x)$) is the dependent variable. The input is the value of $x$ that is plugged into the function, and the output is the resulting value of $g(x)$. Here, $g(x)=-2x^{2}+5$. The expression $-2x^{2}+5$ is the output for a given input $x$. $g(x)$ is not the multiplication of $g$ and $x$, and $g$ is not the input.

Answer:

The variable $x$ represents the independent variable.