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Use the identity (a + b)(a − b) = a² − b². Here, (4a)² − (3b)² = 16a² − 9b².
Use (100 + 4)² = 100² + 2 × 100 × 4 + 4² = 10000 + 800 + 16 = 10816.
Apply the distributive property: 6x × x − 6x × 4 + 6x × y = 6x² − 24x + 6xy.
Since 101 = 100 + 1, n × 101 = n(100 + 1) = 100n + n.
Use (a − b)² = a² − 2ab + b². Thus, (5m − 2)² = 25m² − 20m + 4.
Use (1000 − 5)(1000 + 5) = 1000² − 5² = 1000000 − 25 = 999975.
Expanding both squares gives (a + b)² + (a − b)² = 2a² + 2b² = 2(a² + b²).
Increase = a + b + 1 = 25 + 24 + 1 = 50.
Multiply each term: 2p × p = 2p², 2p × (−4) = −8p, 3 × p = 3p, 3 × (−4) = −12. Combine like terms.
Area = (x + 6)² = x² + 2 × x × 6 + 6² = x² + 12x + 36.
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