QUESTION IMAGE
Question
solve each problem paying careful attention to the order of operations.
$20 \div 5 + 2$
choose
$18 \div 9 \times 6$
choose
$2 \times 8 \div 4$
choose
$20 - 5 \times 4$
choose
$2 \times 6 + 4 \times 3$
choose
$20 \div 2 \times 3 - 6$
choose
$(2 + 9) \times (7 - 3)$
choose
$4 + (14 - 6) \times 2 + 5$
choose
$2 \times 9 + 10 \div 5 \times (3 + 2)$
choose
$16 \div 4 \times 2 - 5$
choose
Step1: Divide first, then add
$20 \div 5 + 2 = 4 + 2$
Step2: Add the results
$4 + 2 = 6$
Step1: Divide first, then multiply
$18 \div 9 \times 6 = 2 \times 6$
Step2: Multiply the results
$2 \times 6 = 12$
Step1: Multiply first, then divide
$2 \times 8 \div 4 = 16 \div 4$
Step2: Divide the results
$16 \div 4 = 4$
Step1: Multiply first, then subtract
$20 - 5 \times 4 = 20 - 20$
Step2: Subtract the results
$20 - 20 = 0$
Step1: Calculate multiplications first
$2 \times 6 + 4 \times 3 = 12 + 12$
Step2: Add the results
$12 + 12 = 24$
Step1: Divide first, then multiply
$20 \div 2 \times 3 - 6 = 10 \times 3 - 6$
Step2: Multiply, then subtract
$30 - 6 = 24$
Step1: Solve parentheses first
$(2 + 9) \times (7 - 3) = 11 \times 4$
Step2: Multiply the results
$11 \times 4 = 44$
Step1: Solve parentheses first
$4 + (14 - 6) \times 2 + 5 = 4 + 8 \times 2 + 5$
Step2: Multiply, then add
$4 + 16 + 5 = 25$
Step1: Solve parentheses, multiply/divide left to right
$2 \times 9 + 10 \div 5 \times (3 + 2) = 18 + 2 \times 5$
Step2: Multiply, then add
$18 + 10 = 28$
Step1: Divide first, then multiply
$16 \div 4 \times 2 - 5 = 4 \times 2 - 5$
Step2: Multiply, then subtract
$8 - 5 = 3$
Snap & solve any problem in the app
Get step-by-step solutions on Sovi AI
Photo-based solutions with guided steps
Explore more problems and detailed explanations
- $20 \div 5 + 2 = 6$
- $18 \div 9 \times 6 = 12$
- $2 \times 8 \div 4 = 4$
- $20 - 5 \times 4 = 0$
- $2 \times 6 + 4 \times 3 = 24$
- $20 \div 2 \times 3 - 6 = 24$
- $(2 + 9) \times (7 - 3) = 44$
- $4 + (14 - 6) \times 2 + 5 = 25$
- $2 \times 9 + 10 \div 5 \times (3 + 2) = 28$
- $16 \div 4 \times 2 - 5 = 3$