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Вопрос от +79304011411 Имя 11 декабря 2024 13:04

48.505-(263+99.846/129/129*8.007

Ответ нейросети

11 декабря 2024 13:04

To solve the expression ( 48.505 - (263 + \frac{99.846}{129} / 129 \times 8.007) ), we will follow the order of operations (parentheses, exponents, multiplication and division from left to right, addition and subtraction from left to right).

  1. Start with the division ( \frac{99.846}{129} ): [ \frac{99.846}{129} \approx 0.774 ]

  2. Now replace ( \frac{99.846}{129} ) in the expression: [ 48.505 - (263 + 0.774 / 129 \times 8.007) ]

  3. Calculate ( 0.774 / 129 ): [ 0.774 / 129 \approx 0.006 ]

  4. Now replace ( 0.774 / 129 ) in the expression: [ 48.505 - (263 + 0.006 \times 8.007) ]

  5. Calculate ( 0.006 \times 8.007 ): [ 0.006 \times 8.007 \approx 0.048 ]

  6. Now replace ( 0.006 \times 8.007 ) in the expression: [ 48.505 - (263 + 0.048) ]

  7. Now add ( 263 + 0.048 ): [ 263 + 0.048 \approx 263.048 ]

  8. Finally, calculate ( 48.505 - 263.048 ): [ 48.505 - 263.048 \approx -214.543 ]

Thus, the final result is approximately: [ \boxed{-214.543} ]

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48.505-(263+99.846/129/129*8.007
To solve the expression \( 48.505 - (263 + \frac{99.846}{129} / 129 \times 8.007) \), we will follow the order of operations (parentheses, exponents, multiplication and division from left to right, addition and subtraction from left to right). 1. Start with the division \( \frac{99.846}{129} \): \[ \frac{99.846}{129} \approx 0.774 \] 2. Now replace \( \frac{99.846}{129} \) in the expression: \[ 48.505 - (263 + 0.774 / 129 \times 8.007) \] 3. Calculate \( 0.774 / 129 \): \[ 0.774 / 129 \approx 0.006 \] 4. Now replace \( 0.774 / 129 \) in the expression: \[ 48.505 - (263 + 0.006 \times 8.007) \] 5. Calculate \( 0.006 \times 8.007 \): \[ 0.006 \times 8.007 \approx 0.048 \] 6. Now replace \( 0.006 \times 8.007 \) in the expression: \[ 48.505 - (263 + 0.048) \] 7. Now add \( 263 + 0.048 \): \[ 263 + 0.048 \approx 263.048 \] 8. Finally, calculate \( 48.505 - 263.048 \): \[ 48.505 - 263.048 \approx -214.543 \] Thus, the final result is approximately: \[ \boxed{-214.543} \]