Solve 12+3×0: Order of Operations Practice Problem

Order of Operations with Zero Multiplication

Solve the following exercise:

12+30= 12+3\cdot0=

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Step-by-step written solution

Follow each step carefully to understand the complete solution
1

Understand the problem

Solve the following exercise:

12+30= 12+3\cdot0=

2

Step-by-step solution

According to the order of operations, we first multiply and then add:

12+(30)= 12+(3\cdot0)=

3×0=0 3\times0=0

12+0=12 12+0=12

3

Final Answer

12 12

Key Points to Remember

Essential concepts to master this topic
  • Rule: Always multiply before adding (PEMDAS/BODMAS order)
  • Technique: Calculate 3×0=0 3 \times 0 = 0 first, then 12+0 12 + 0
  • Check: Final answer should be 12, not 0 or 15 ✓

Common Mistakes

Avoid these frequent errors
  • Adding before multiplying
    Don't calculate 12 + 3 = 15, then multiply by 0 to get 0! This ignores the order of operations and gives completely wrong results. Always follow PEMDAS: multiply 3 × 0 first, then add to 12.

Practice Quiz

Test your knowledge with interactive questions

\( 0+0.2+0.6= \) ?

FAQ

Everything you need to know about this question

Why doesn't the whole expression equal zero?

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Many students think multiplying by zero makes everything zero, but that's not true! Only the part being multiplied becomes zero. Here, 3×0=0 3 \times 0 = 0 , but we still add this to 12.

What if I calculated left to right and got 0?

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Working left to right ignores the order of operations! You must do multiplication before addition, regardless of position. Always follow PEMDAS/BODMAS rules.

How do I remember to multiply first?

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Remember PEMDAS: Parentheses, Exponents, Multiplication/Division (left to right), Addition/Subtraction (left to right). Multiplication always comes before addition!

What's the difference between 12+3×0 and (12+3)×0?

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Huge difference! Without parentheses: 12+3×0=12+0=12 12 + 3 \times 0 = 12 + 0 = 12 . With parentheses: (12+3)×0=15×0=0 (12 + 3) \times 0 = 15 \times 0 = 0 . Parentheses change everything!

Why is this type of problem important?

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These problems test if you truly understand order of operations. Getting comfortable with zero multiplication while following PEMDAS builds strong foundational skills for algebra and beyond.

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