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Write 5(17) using the Distributive Property, then simplify.

Ask by Curry Kirk. in Brazil
Feb 19,2025

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\(5(17) = 85\)

Solución

Para aplicar a Propriedade Distributiva na expressão \(5(17)\), seguimos os seguintes passos: 1. **Identificar os termos**: Temos o número 5 e o número 17. 2. **Aplicar a Propriedade Distributiva**: A Propriedade Distributiva afirma que \(a(b + c) = ab + ac\). No entanto, como temos apenas um número, podemos considerar que \(17\) é \(10 + 7\) para facilitar a distribuição. Assim, podemos reescrever a expressão: \[ 5(17) = 5(10 + 7) \] 3. **Distribuir o 5**: \[ 5(10) + 5(7) \] 4. **Calcular cada parte**: \[ 50 + 35 \] 5. **Somar os resultados**: \[ 50 + 35 = 85 \] Portanto, a expressão \(5(17)\) usando a Propriedade Distributiva e simplificada é igual a \(85\).

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First, let's apply the Distributive Property by multiplying 5 by both terms inside the parentheses. So, we get: 5 * 17 = 5 * (10 + 7) = (5 * 10) + (5 * 7) = 50 + 35. Now, we simply add those two products together: 50 + 35 = 85. Therefore, 5(17) using the Distributive Property simplifies to 85!

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