Simplify.
-$\text { If } f ( x ) = 2 \sqrt { 3 x } \text {, and } g ( x ) = \sqrt { 11 } + \sqrt { 3 x } \text {, find } ( f \cdot g ) ( x ) \text {. }$
A) $6 \sqrt { 11 x } + 6 x$
B) $2 \sqrt { 33 } + 3 x$
C) $2 \sqrt { 11 } + 3 x$
D) $2 \sqrt { 33 x } + 6 x$

Question

Quizplus · Accepted Answer

To find $(f \cdot g)(x)$, multiply $f(x)$ by $g(x)$: $2\sqrt{3x}(\sqrt{11} + \sqrt{3x}) = 2\sqrt{33x} + 6x$.

Simplify - If f(x)=23x, and g(x)=11+3x, find (f⋅g)(x). \text { If } f ( x ) = 2 \sqrt { 3 x } \text {, and } g ( x ) = \sqrt { 11 } + \sqrt { 3 x } \text {, find } ( f \cdot g ) ( x ) \text {. } If f(x)=23x​, and g(x)=11​+3x​, find (f⋅g)(x).

Simplify
- $\text { If } f ( x ) = 2 \sqrt { 3 x } \text {, and } g ( x ) = \sqrt { 11 } + \sqrt { 3 x } \text {, find } ( f \cdot g ) ( x ) \text {. }$