Question

desarrolla aplicando el binomio de Newtown​

Answer 1

Explicación paso a paso:

(x + y) = x⁸ + 8x⁷y + 28x⁶y² + 56x⁵y³ + 70x⁴y⁴ + 56x³y⁵ + 28x²y⁶ + 8xy⁷ + y⁸

(2m + n)⁵ = 1(2m)⁵ + 5(2m)⁴n + 10(2m)³n² + 10(2m)²n³ + 5(2m)n⁴ + 1n⁵

32m⁵ + 80m⁴n + 80m³n² + 40m²n³ + 10mn⁴ + n⁵

(7a + 2n) = 1(7a)⁴ + 4(7a)³(2n) + 6(7a)²(2n)² + 4(7a)(2n)³ + 1(2n)⁴

2401a⁴ + 2744a³n + 1176a²n² + 224an³ + 16n⁴

(3q + 2p)³ = 1(3q)³ + 3(3q)²(2p) + 3(3q)(2p)² + 1(2p)³

27q + 54q²p + 36qp² + 8p³

(m - 7n)⁴ = 1m⁴ - 4m³(7n) + 6m²(7n)² - 4m(7n)³ + 1(7n)⁴

m⁴ - 28m³n + 294m²n² - 1372mn³ +2401n⁴

(a² - b²)⁶ = 1(a²)⁶ - 6(a²)⁵(b²) + 15(a²)⁴(b²)² - 20(a²)³(b²)³ + 15(a²)²(b²)⁴ - 6(a²)(b²)⁵ + 1(b²)⁶

a¹² - 6a¹⁰b² + 15a⁸b⁴ - 20a⁶b⁶ + 15a⁴b⁸ - 6a²b¹⁰ + b¹²