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Задача Задача №1916112
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Аноним
18 октября 2024 10:09 · публичный вопрос
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Аноним

2(a-5)-(1-4a)=

Нейросеть18 октября 2024 10:09

To simplify the expression \(2(a-5)-(1-4a)\), follow these steps:

  1. Distribute the 2 in the first part: \[ 2(a-5) = 2a - 10 \]

  2. Distribute the negative sign in the second part: \[ -(1-4a) = -1 + 4a \]

  3. Now combine the two results: \[ 2a - 10 - 1 + 4a \]

  4. Combine like terms (combine \(2a\) and \(4a\), and combine \(-10\) and \(-1\)): \[ (2a + 4a) + (-10 - 1) = 6a - 11 \]

Therefore, the simplified expression is: \[ \boxed{6a - 11} \]

2(a-5)-(1-4a)=
To simplify the expression \(2(a-5)-(1-4a)\), follow these steps: 1. Distribute the 2 in the first part: \[ 2(a-5) = 2a - 10 \] 2. Distribute the negative sign in the second part: \[ -(1-4a) = -1 + 4a \] 3. Now combine the two results: \[ 2a - 10 - 1 + 4a \] 4. Combine like terms (combine \(2a\) and \(4a\), and combine \(-10\) and \(-1\)): \[ (2a + 4a) + (-10 - 1) = 6a - 11 \] Therefore, the simplified expression is: \[ \boxed{6a - 11} \]