MaMpangazitha, let's knock this out. Step 1: Evaluate $13^0$. Any non-zero number raised to the power of $0$ is $1$. $$13^0 = 1$$ Step 2: Evaluate $13^1$. Any number raised to the power of $1$ is the number itself. $$13^1 = 13$$ Step 3: Evaluate $13^2$. This means $13 \times 13$. $$13^2 = 13 \times 13 = 169$$ Step 4: Evaluate $(6+10)^0$. First, simplify the expression inside the parentheses. $$6+10 = 16$$ Then, raise the result to the power of $0$. $$16^0 = 1$$ Step 5: Evaluate $(3 \times 4)^1$. First, simplify the expression inside the parentheses. $$3 \times 4 = 12$$ Then, raise the result to the power of $1$. $$12^1 = 12$$ The values are: $13^0 = \boxed{1}$ $13^1 = \boxed{13}$ $13^2 = \boxed{169}$ $(6+10)^0 = \boxed{1}$ $(3 \times 4)^1 = \boxed{12}$ Send me the next one 📸