$$ \begin{aligned} & 9^{2} \div 3^{2} \cdot 2+7 \cdot 6 \ = & 81 \div 9 \cdot 2+7 \cdot 6 \ = & ext { step 1 } \ = & 9 \cdot 2+7 \cdot 6 \ = & ext { step 2 } \ = & ext { step 3 } \ = & 175\end{aligned} $$

Question

$$ \begin{aligned} & 9^{2} \div 3^{2} \cdot 2+7 \cdot 6 \ = & 81 \div 9 \cdot 2+7 \cdot 6 \ = & 	ext { step 1 } \ = & 9 \cdot 2+7 \cdot 6 \ = & 	ext { step 2 } \ = & 	ext { step 3 } \ = & 175\end{aligned} $$

UpStudy AI · Accepted Answer

Let's evaluate the expression step by step to ensure accuracy:

$$
9^{2} \div 3^{2} \cdot 2 + 7 \cdot 6
$$

**Step 1: Calculate the exponents**

$$
9^{2} = 81 \
3^{2} = 9
$$

So, the expression becomes:

$$
81 \div 9 \cdot 2 + 7 \cdot 6
$$

**Step 2: Perform the division and multiplication from left to right**

$$
81 \div 9 = 9 \
9 \cdot 2 = 18 \
7 \cdot 6 = 42
$$

Now, the expression is:

$$
18 + 42
$$

**Step 3: Add the remaining terms**

$$
18 + 42 = 60
$$

**Final Answer:** $$60$$

It appears there was a mistake in the final step of your calculation. The correct result of the expression $$9^{2} \div 3^{2} \cdot 2 + 7 \cdot 6$$ is **60**, not 175.
The expression $$9^{2} \div 3^{2} \cdot 2 + 7 \cdot 6$$ equals **60**.

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