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Evaluate 4 + 5x5 − 2 Using Order of Operations

In math algebra, what is the value of the expression 4+5x5-2 when evaluated using the correct order of operations?

Subject: Math Algebra Chapter: Numbers Topic: PEMDAS Rule Answer included
4+5x5-2 order of operations PEMDAS evaluate expression simplify algebraic expression multiplication before addition arithmetic with integers math algebra
Accepted answer Answer included

Evaluate the Expression 4+5x5-2

In math algebra, evaluating an expression such as 4+5x5-2 requires the correct order of operations (often summarized by PEMDAS/BODMAS). Since there are no parentheses or exponents here, the key rule is: multiplication is performed before addition and subtraction.

Order of operations focus: compute \(5 \times 5\) first, then complete \(+\) and \(-\) from left to right.

Step 1: Identify operations

The expression \(4+5x5-2\) contains:

Part Operation Priority
\(5x5\) Multiplication Highest (do first)
\(4+\dots\) Addition After multiplication
\(\dots-2\) Subtraction After multiplication (left to right with addition)

Step 2: Perform multiplication first

Compute the product:

\[ 5 \cdot 5 = 25 \]

Substitute back into the expression:

\[ 4 + 25 - 2 \]

Step 3: Complete addition and subtraction left to right

First add:

\[ 4 + 25 = 29 \]

Then subtract:

\[ 29 - 2 = 27 \]

Final value: \(\boxed{27}\).

Visualization: Timeline of operations

Order of operations timeline for 4+5x5-2 Expression: 4 + 5 × 5 − 2 1) \(5 \cdot 5 = 25\) 2) \(4 + 25 = 29\) 3) \(29 - 2 = 27\) Result: 27 Multiplication takes precedence over addition/subtraction; then evaluate left to right.
The operation timeline highlights the required evaluation order for \(4+5x5-2\): multiply first, then add and subtract from left to right.

Final answer

\[ 4 + 5 \cdot 5 - 2 = 27 \]

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