94•(10-⁵)⁵•(9•10²⁵)

To simplify the expression \( 94 \cdot (10^{-5})^5 \cdot (9 \cdot 10^{25}) \), we will follow the order of operations: 1. Calculate \( (10^{-5})^5 \): \[ (10^{-5})^5 = 10^{-25} \] 2. Now substitute this into the expression: \[ 94 \cdot 10^{-25} \cdot (9 \cdot 10^{25}) \] 3. Reorganize the expression: \[ = 94 \cdot 9 \cdot 10^{-25} \cdot 10^{25} \] 4. Combine the powers of ten: \[ 10^{-25} \cdot 10^{25} = 10^{0} = 1 \] 5. Therefore, the expression simplifies to: \[ 94 \cdot 9 \cdot 1 = 94 \cdot 9 \] 6. Calculate \( 94 \cdot 9 \): \[ 94 \cdot 9 = 846 \] Thus, the final result is: \[ \boxed{846} \]