Новая Школа - онлайн-школа подготовки к ЕГЭ
Задача Задача №1767149
А
Аноним
08 октября 2024 11:28 · публичный вопрос
А
Аноним

41•y+144-49+4•y=6•25+80

Нейросеть08 октября 2024 11:28

To solve the equation \( 41y + 144 - 49 + 4y = 6 \cdot 25 + 80 \), we can start by simplifying both sides.

  1. Simplify both sides:

    • Left-hand side: \[ 41y + 4y + 144 - 49 = (41y + 4y) + (144 - 49) = 45y + 95 \]
    • Right-hand side: \[ 6 \cdot 25 + 80 = 150 + 80 = 230 \]
  2. Rewrite the equation: \[ 45y + 95 = 230 \]

  3. Isolate the variable: Subtract 95 from both sides: \[ 45y = 230 - 95 \] \[ 45y = 135 \]

  4. Solve for \( y \): Divide both sides by 45: \[ y = \frac{135}{45} = 3 \]

The solution is: \[ \boxed{3} \]

41•y+144-49+4•y=6•25+80
To solve the equation \( 41y + 144 - 49 + 4y = 6 \cdot 25 + 80 \), we can start by simplifying both sides. 1. **Simplify both sides**: - Left-hand side: \[ 41y + 4y + 144 - 49 = (41y + 4y) + (144 - 49) = 45y + 95 \] - Right-hand side: \[ 6 \cdot 25 + 80 = 150 + 80 = 230 \] 2. **Rewrite the equation**: \[ 45y + 95 = 230 \] 3. **Isolate the variable**: Subtract 95 from both sides: \[ 45y = 230 - 95 \] \[ 45y = 135 \] 4. **Solve for \( y \)**: Divide both sides by 45: \[ y = \frac{135}{45} = 3 \] The solution is: \[ \boxed{3} \]