Solve: Square Root Product (√9 × √4) Plus 9² × 6 Expression

Let's solve the following expression step by step using the order of operations: $\sqrt{9}\times\sqrt{4}+9^2\times6=$.

1. Calculate the square roots:
- The square root of 9 is 3, so $\sqrt{9} = 3$.
- The square root of 4 is 2, so $\sqrt{4} = 2$.
Thus, the expression becomes $3 \times 2 + 9^2 \times 6$.

2. Multiplication of the square roots:
- Multiply the results of the square roots: $3 \times 2 = 6$.

3. Calculate the power:
- Calculate 9 squared: $9^2 = 81$.

4. Multiply with 6:
- Multiply the power result by 6: $81 \times 6 = 486$.

5. Final addition:
- Add the result from the square roots and the power: $6 + 486 = 492$.

The evaluated result of the expression $\sqrt{9}\times\sqrt{4}+9^2\times6$ is 492