Краткое пояснение: Применяем формулу разности квадратов: (a - b)(a + b) = a² - b².
- (p - k)(p + k) = p² - k²
- (6x - 5y)(6x + 5y) = (6x)² - (5y)² = 36x² - 25y²
- (p² - q)(p² + q) = (p²)² - q² = p⁴ - q²
- (x - y)(x + y) = x² - y²
- (4x + 3y)(4x - 3y) = (4x)² - (3y)² = 16x² - 9y²
- (p³ - q²)(p³ + q²) = (p³)² - (q²)² = p⁶ - q⁴
- (y - k)(y + k) = y² - k²
- (7p - 2k)(7p + 2k) = (7p)² - (2k)² = 49p² - 4k²
- (m - n³)(m + n³) = m² - (n³)² = m² - n⁶
- (m - n)(m + n) = m² - n²
- (8y - 3p)(3p + 8y) = (8y)² - (3p)² = 64y² - 9p²
- (x⁶ + y³)(x⁶ - y³) = (x⁶)² - (y³)² = x¹² - y⁶
- (c - 2)(c + 2) = c² - 4
- (6x - 2y)(6x + 2y) = (6x)² - (2y)² = 36x² - 4y²
- (-x⁵ + y²)(y² + x⁵) = (y²)² - (x⁵)² = y⁴ - x¹⁰
- (k + 5)(k - 5) = k² - 25
- (7p + 9q)(7p - 9q) = (7p)² - (9q)² = 49p² - 81q²
- (p⁷ - q⁶)(p⁷ + q⁶) = (p⁷)² - (q⁶)² = p¹⁴ - q¹²
- (m + 6)(6 - m) = 36 - m²
- (11x + 12y)(11x - 12y) = (11x)² - (12y)² = 121x² - 144y²
- (2p² - 3q)(2p² + 3q) = (2p²)² - (3q)² = 4p⁴ - 9q²
- (0.3 - p)(0.3 + p) = 0.09 - p²
- (0.1x + 6)(0.1x - 6) = (0.1x)² - 6² = 0.01x² - 36
- (1.2x⁴ - 3y⁵)(1.2x⁴ + 3y⁵) = (1.2x⁴)² - (3y⁵)² = 1.44x⁸ - 9y¹⁰
- (2x - 1)(2x + 1) = (2x)² - 1² = 4x² - 1
- (0.6p - 2c)(0.6p + 2c) = (0.6p)² - (2c)² = 0.36p² - 4c²
- (1.1x⁷ - 4y³)(1.1x⁷ + 4y³) = (1.1x⁷)² - (4y³)² = 1.21x¹⁴ - 16y⁶
- (3p - k)(3p + k) = (3p)² - k² = 9p² - k²
- (1.3x + 3y)(1.3x - 3y) = (1.3x)² - (3y)² = 1.69x² - 9y²
- (10x² - 13y⁸)(10x² + 13y⁸) = (10x²)² - (13y⁸)² = 100x⁴ - 169y¹⁶
- (7 - p)(7 + p) = 49 - p²
- (0.9 - 4y)(0.9 + 4y) = 0.81 - 16y²
- (20x⁶ + 7y⁴)(20x⁶ - 7y⁴) = (20x⁶)² - (7y⁴)² = 400x¹² - 49y⁸
- (2c + 1)(2c - 1) = (2c)² - 1² = 4c² - 1
- (5 - 0.8t)(5 + 0.8t) = 25 - 0.64t²
- (30x⁵ - 9y²)(30x⁵ + 9y²) = (30x⁵)² - (9y²)² = 900x¹⁰ - 81y⁴
- (3t - y)(y + 3t) = (3t)² - y² = 9t² - y²
- (1.4b - 6c)(1.4b + 6c) = (1.4b)² - (6c)² = 1.96b² - 36c²
- (1.4x⁴ - 8y⁶)(1.4x⁴ + 8y⁶) = (1.4x⁴)² - (8y⁶)² = 1.96x⁸ - 64y¹²
Ответ: См. решение выше