y=(1)/(3)log_(10)(x+4) Asymptote: square Transformations: square by a factor of square Shift square square units Graph: square Exponential Form of the Inverse: square Domain: square Range: square

ymptote: $x = -4$<br />Transformations: Vertical compression by a factor of $\frac{1}{3}$<br />Shift 4 units to the left<br />Graph: The graph of $y = \frac{1}{3} \log_{10}(x+4)$ is a vertically compressed and shifted version of the basic logarithmic function $y = \log_{10}(x)$.<br />Exponential Form of the Inverse: $x = 10^{3y} - 4$<br />Domain: $(-4, \infty)$<br />Range: $(-\infty, \infty)$