Reduce the following equation:
76×132×42×87×92=
Let's solve the problem by following these steps:
Step 1: Identify terms that share a common power. We have 132, 42, and 92, all raised to 2.
Step 2: Use the power of a product rule: (a×b×c)m=am×bm×cm.
Step 3: Combine these terms: 132×42×92=(13×4×9)2.
Step 4: Substitute back into the original expression:
76×132×42×87×92=76×(13×4×9)2×87.
Therefore, the expression reduces to 76×(13×4×9)2×87.
76×(13×4×9)2×87