We only know that the slope of line $\(\mathrm{k}=-\frac{2}{3}\)$ which can be true for different lines.

For example line having $\(x\)$-intercept (-3) \& $\(y\)$-intercept (-2) would have slope $\(-\frac{2}{3}\)$, so column B gets higher quantity but if we consider $\(x\)$ - intercept (3) \& $\(y\)$-intercept (2), the slope still remains the same and column A gets higher value. (Note: - the slope of a line in intercept form is

$$
\(\left.-\frac{(y-\text { int ercept })}{(x-\text { int ercept })}\right)\)
$$

D is the answer