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Задача Задача №2086900
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Аноним
04 ноября 2024 12:59 · публичный вопрос
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Аноним

3124:(3•504-4•307)+10403•101

Нейросеть04 ноября 2024 12:59

To solve the expression \( 3124:(3\cdot 504 - 4\cdot 307) + 10403 \cdot 101 \), we will follow the order of operations step by step:

  1. Calculate \( 3 \cdot 504 \): \[ 3 \cdot 504 = 1512 \]

  2. Calculate \( 4 \cdot 307 \): \[ 4 \cdot 307 = 1228 \]

  3. Subtract the results: \[ 1512 - 1228 = 284 \]

  4. Divide \( 3124 \) by the result: \[ 3124 \div 284 = 11 \]

  5. Calculate \( 10403 \cdot 101 \): \[ 10403 \cdot 101 = 1050303 \]

  6. Finally, add both results together: \[ 11 + 1050303 = 1050314 \]

Thus, the final answer is: \[ \boxed{1050314} \]

3124:(3•504-4•307)+10403•101
To solve the expression \( 3124:(3\cdot 504 - 4\cdot 307) + 10403 \cdot 101 \), we will follow the order of operations step by step: 1. **Calculate \( 3 \cdot 504 \)**: \[ 3 \cdot 504 = 1512 \] 2. **Calculate \( 4 \cdot 307 \)**: \[ 4 \cdot 307 = 1228 \] 3. **Subtract the results**: \[ 1512 - 1228 = 284 \] 4. **Divide \( 3124 \) by the result**: \[ 3124 \div 284 = 11 \] 5. **Calculate \( 10403 \cdot 101 \)**: \[ 10403 \cdot 101 = 1050303 \] 6. **Finally, add both results together**: \[ 11 + 1050303 = 1050314 \] Thus, the final answer is: \[ \boxed{1050314} \]