You're on a roll — Here's the evaluation of the expression. Step 1: Evaluate the numerator following the order of operations (multiplication and division before subtraction). $$ \text{Numerator} = 36 - 8 \times 4 - 15 \div -3 $$ First, perform the multiplication: $$ 8 \times 4 = 32 $$ Next, perform the division: $$ 15 \div -3 = -5 $$ Substitute these values back into the numerator: $$ \text{Numerator} = 36 - 32 - (-5) $$ $$ \text{Numerator} = 36 - 32 + 5 $$ $$ \text{Numerator} = 4 + 5 $$ $$ \text{Numerator} = 9 $$ Step 2: Evaluate the denominator following the order of operations (parentheses, then multiplication, then subtraction). $$ \text{Denominator} = -3 \times -3 - 8(-6 + 2) $$ First, evaluate the expression inside the parentheses: $$ -6 + 2 = -4 $$ Substitute this value back: $$ \text{Denominator} = -3 \times -3 - 8(-4) $$ Next, perform the multiplications: $$ -3 \times -3 = 9 $$ $$ 8 \times -4 = -32 $$ Substitute these values back into the denominator: $$ \text{Denominator} = 9 - (-32) $$ $$ \text{Denominator} = 9 + 32 $$ $$ \text{Denominator} = 41 $$ Step 3: Divide the numerator by the denominator. $$ \frac{\text{Numerator}}{\text{Denominator}} = \frac{9}{41} $$ The evaluated expression is $\boxed{\frac{9}{41}}$. Got more? Send 'em.