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Задача Задача №2222690
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Аноним
13 ноября 2024 13:51 · публичный вопрос
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Аноним

(6y + 15) (2,4 - 0,8y) = 0

Нейросеть13 ноября 2024 13:51

To solve the equation \((6y + 15)(2.4 - 0.8y) = 0\), we need to set each factor equal to zero.

  1. First Factor: \(6y + 15 = 0\) \[ 6y = -15 \\ y = -\frac{15}{6} \\ y = -\frac{5}{2} \\ y = -2.5 \]

  2. Second Factor: \(2.4 - 0.8y = 0\) \[ 0.8y = 2.4 \\ y = \frac{2.4}{0.8} \\ y = 3 \]

Thus, the solutions to the equation \((6y + 15)(2.4 - 0.8y) = 0\) are: \[ y = -2.5 \quad \text{and} \quad y = 3 \]

(6y + 15) (2,4 - 0,8y) = 0
To solve the equation \((6y + 15)(2.4 - 0.8y) = 0\), we need to set each factor equal to zero. 1. **First Factor: \(6y + 15 = 0\)** \[ 6y = -15 \\ y = -\frac{15}{6} \\ y = -\frac{5}{2} \\ y = -2.5 \] 2. **Second Factor: \(2.4 - 0.8y = 0\)** \[ 0.8y = 2.4 \\ y = \frac{2.4}{0.8} \\ y = 3 \] Thus, the solutions to the equation \((6y + 15)(2.4 - 0.8y) = 0\) are: \[ y = -2.5 \quad \text{and} \quad y = 3 \]