Find two integers r and s that multiply to -12 and sum to 1.

Here is the completed table, assuming the goal is to find two integers $r$ and $s$ that multiply to $-12$ and sum to 1 (as is common for factoring $x^2 + x - 12$):

Factors of -12	Product of the two factors	Sum of the two factors	Result
1 and -12	$1 \times (-12) = -12$	$1 + (-12) = -11$	Product = -12 but sum $\neq$ 1
-1 and 12	$(-1) \times 12 = -12$	$(-1) + 12 = 11$	Product = -12 but sum $\neq$ 1
2 and -6	$2 \times (-6) = -12$	$2 + (-6) = -4$	Product = -12 but sum $\neq$ 1
-2 and 6	$(-2) \times 6 = -12$	$(-2) + 6 = 4$	Product = -12 but sum $\neq$ 1
3 and -4	$3 \times (-4) = -12$	$3 + (-4) = -1$	Product = -12 but sum $\neq$ 1
-3 and 4	$(-3) \times 4 = -12$	$(-3) + 4 = 1$	Product = -12 and sum = 1

Based on the table, the two integers, $r$ and $s$, that multiply to $-12$ and sum to 1 are $\boxed{-3 \text{ and } 4}$.