Question
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O D \( \begin{aligned} & (486-9+6)+ \\ & \left(3^{3} \times 2\right)\end{aligned} \)

Ask by Sandoval Griffin. in the United States
Mar 12,2025

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Tutor-Verified Answer

Answer

The final result is 537.

Solution

Calculate the value by following steps: - step0: Calculate: \(\left(486-9+6\right)+\left(3^{3}\times 2\right)\) - step1: Calculate: \(483+\left(3^{3}\times 2\right)\) - step2: Multiply the terms: \(483+54\) - step3: Add the numbers: \(537\) To solve the expression \( (486-9+6) + (3^{3} \times 2) \), we can break it down step by step: 1. **Calculate the first part**: \[ 486 - 9 + 6 \] - First, subtract \( 9 \) from \( 486 \): \[ 486 - 9 = 477 \] - Then, add \( 6 \): \[ 477 + 6 = 483 \] 2. **Calculate the second part**: \[ 3^{3} \times 2 \] - First, calculate \( 3^{3} \): \[ 3^{3} = 27 \] - Then, multiply by \( 2 \): \[ 27 \times 2 = 54 \] 3. **Combine both parts**: \[ 483 + 54 = 537 \] Thus, the final result is \( 537 \).

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Beyond the Answer

Para resolver a expressão \( (486-9+6) + (3^{3} \times 2) \), vamos simplificá-la passo a passo. Primeiro, resolvemos a parte da esquerda: \[ 486 - 9 + 6 = 477 + 6 = 483 \] Agora, calculamos a parte da direita: \[ 3^{3} \times 2 = 27 \times 2 = 54 \] Agora, somamos os resultados das duas partes: \[ 483 + 54 = 537 \] Portanto, a expressão total resulta em \( 537 \).

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