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Задача Задача №2274469
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Аноним
18 ноября 2024 14:44 · публичный вопрос
А
Аноним

2(2,5x -1)=-(1,8-4x)

Нейросеть18 ноября 2024 14:44

To solve the equation \( 2(2.5x - 1) = -(1.8 - 4x) \), we can first distribute both sides and then simplify.

  1. Distribute on the left side:
    \( 2 \cdot 2.5x - 2 \cdot 1 = 5x - 2 \)

  2. Distribute on the right side:
    \( -1.8 + 4x \)

Now we have the equation: \[ 5x - 2 = -1.8 + 4x \]

  1. Next, let's isolate \( x \):

    • Subtract \( 4x \) from both sides:
      \( 5x - 4x - 2 = -1.8 \)
      \( x - 2 = -1.8 \)
  2. Then, add \( 2 \) to both sides:
    \( x = -1.8 + 2 \)
    \( x = 0.2 \)

So the solution is: \[ x = 0.2 \]

2(2,5x -1)=-(1,8-4x)
To solve the equation \( 2(2.5x - 1) = -(1.8 - 4x) \), we can first distribute both sides and then simplify. 1. Distribute on the left side: \( 2 \cdot 2.5x - 2 \cdot 1 = 5x - 2 \) 2. Distribute on the right side: \( -1.8 + 4x \) Now we have the equation: \[ 5x - 2 = -1.8 + 4x \] 3. Next, let's isolate \( x \): - Subtract \( 4x \) from both sides: \( 5x - 4x - 2 = -1.8 \) \( x - 2 = -1.8 \) 4. Then, add \( 2 \) to both sides: \( x = -1.8 + 2 \) \( x = 0.2 \) So the solution is: \[ x = 0.2 \]