To solve the expression \( (5432 \times 267 + 894 \div 7) + 85672 \), we will follow the order of operations (PEMDAS/BODMAS):
- Calculate \( 5432 \times 267 \)
- Calculate \( 894 \div 7 \)
- Add the results from steps 1 and 2
- Add \( 85672 \) to the result from step 3
Let's perform the calculations step-by-step.
Calculate \( 5432 \times 267 \): \[ 5432 \times 267 = 1451954 \]
Calculate \( 894 \div 7 \): \[ 894 \div 7 = 127.71428571428571 \quad (\text{approximately} \, 127.714) \]
Add the results from steps 1 and 2: \[ 1451954 + 127.71428571428571 \approx 1452081.714285714285 \]
Add \( 85672 \) to the result from step 3: \[ 1452081.714285714285 + 85672 \approx 1537753.714285714285 \]
So, the final result of the expression \( (5432 \times 267 + 894 \div 7) + 85672 \) is approximately \( 1537753.714285714285 \), or rounded to \( 1537754 \) if you need a whole number.
