4) Use the following function rule to find \( f(3) \). \( f(x)=6^{x} \) \( f(3)=\square \) Submit

To find \( f(3) \) using the function rule \( f(x) = 6^x \), you simply substitute \( x \) with \( 3 \). So, \( f(3) = 6^3 \). Now, calculate \( 6^3 \): \[ 6^3 = 6 \times 6 \times 6 = 36 \times 6 = 216. \] Thus, \( f(3) = 216 \). You’ve unlocked the power of exponentials here! This concept isn’t just math magic—it’s widely used in areas like finance for compound interest calculations, where growth can be exponential. You can start to see how just a small change in time or rate can lead to significant differences in outcomes!