10−4÷2=
\( 10-4 \div 2 = \)
\( 10 \div 2 + 1 = \)
\( 10\div2-4= \)
\( 10 \div 2 \div 1 = \)
\( 6 / 2 + 5 = \)
To solve , we follow the order of operations (PEMDAS/BODMAS): Parentheses or Brackets, Exponents or Orders, Multiplication and Division (from left to right), Addition and Subtraction (from left to right).
First, perform the division: .
Next, substitute back into the expression: .
Therefore, the correct answer is .
8
To solve , follow the order of operations:
Thus, the answer is 6.
6
To solve the expression , follow the order of operations, which prioritizes division over addition.
Divide by to get .
subtract from : .
1
First, perform the division: .
Next, divide the result by 1: .
So, the answer is .
5
First, perform the division:
Then add 5:
\( 8 + 6 \div 2 = \)
\( 9:3+2= \)
\( 9 \div 3 + 4 = \)
What is the result of the following equation?
\( 36-4\div2 \)
To solve the expression , we need to follow the order of operations, which dictates that we perform division and multiplication before addition and subtraction.
Step 1: Evaluate the division.
Inside the expression, we first calculate .
Step 2: Perform the addition.
Now, add the result to 8: .
Therefore, the correct answer is .
11
According to the order of operations, both addition and subtraction can be solved from left to right. So, first subtract 3 from 9:
Then add 2 to the result:
Therefore, the correct answer is:
5
To solve , follow the order of operations:
First, perform the division: .
Then, add the result to 4: .
Thus, the answer is .
What is the result of the following equation?
The given equation is . To solve this, we must follow the order of operations, often remembered by the acronym PEMDAS (Parentheses, Exponents, Multiplication and Division (from left to right), Addition and Subtraction (from left to right)).
Step 1: Division
Identify the division operation in the equation: .
Perform the division: .
Now the equation becomes: .
Step 2: Subtraction
Perform the subtraction: .
Therefore, the result of the equation is .
34