We have hundreds of course questions with personalized recommendations + Account 100% premium
To solve this problem, we need to identify which mathematical operation correctly completes the equation . We will examine each of the basic arithmetic operations to see which one fits:
Addition (): If we replace the question mark with a plus sign, we get . This equals 21, which does not match 20. Therefore, addition is not the correct operation.
Subtraction (): If we replace the question mark with a minus sign, we get . This equals 19, which does not match 20. Therefore, subtraction is not the correct operation.
Multiplication (): If we replace the question mark with a multiplication sign, we get . This equals 20, which matches the right side of the equation. Therefore, multiplication is the correct operation.
After trying out all the possible choices, we confirm that multiplication is the correct choice. Therefore, the solution to the problem is that the operation to complete the equation is .
x
\( 2+0= \)
Close isn't correct! In mathematics, equations must be exactly equal. Since , not 20, addition doesn't work.
Try them systematically! Test addition, subtraction, multiplication, then division. Calculate both sides of the equation for each operation until you find the one that makes both sides equal.
The number 1 is the multiplicative identity! This means any number times 1 equals that same number. So , , etc.
Usually no! For most problems like this, only one operation will make the equation true. Always check your work by substituting each choice back into the original equation.
Great question! With 0, you'd need addition since . Zero is the additive identity - adding 0 to any number leaves it unchanged.
Get unlimited access to all 18 Order of operations for beginners questions, detailed video solutions, and personalized progress tracking.
Unlimited Video Solutions
Step-by-step explanations for every problem
Progress Analytics
Track your mastery across all topics
Ad-Free Learning
Focus on math without distractions
No credit card required • Cancel anytime