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Задача Задача №1760442
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Аноним
07 октября 2024 19:31 · публичный вопрос
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Аноним

6b-(4b-(2b-5))

Нейросеть07 октября 2024 19:31

To simplify the expression \( 6b - (4b - (2b - 5)) \), follow these steps:

  1. Start with the innermost parentheses: \[ 2b - 5 \]

  2. Substitute \( 2b - 5 \) back into the expression: \[ 6b - (4b - (2b - 5)) = 6b - (4b - 2b + 5) \]

  3. Simplify \( 4b - 2b \): \[ 4b - 2b = 2b \]

  4. Now the expression looks like this: \[ 6b - (2b + 5) \]

  5. Distribute the negative sign: \[ 6b - 2b - 5 \]

  6. Combine like terms: \[ (6b - 2b) - 5 = 4b - 5 \]

So, the simplified expression is: \[ \boxed{4b - 5} \]

6b-(4b-(2b-5))
To simplify the expression \( 6b - (4b - (2b - 5)) \), follow these steps: 1. Start with the innermost parentheses: \[ 2b - 5 \] 2. Substitute \( 2b - 5 \) back into the expression: \[ 6b - (4b - (2b - 5)) = 6b - (4b - 2b + 5) \] 3. Simplify \( 4b - 2b \): \[ 4b - 2b = 2b \] 4. Now the expression looks like this: \[ 6b - (2b + 5) \] 5. Distribute the negative sign: \[ 6b - 2b - 5 \] 6. Combine like terms: \[ (6b - 2b) - 5 = 4b - 5 \] So, the simplified expression is: \[ \boxed{4b - 5} \]