What does the term Algebraic order of operations refers to? Justify with example

Step 1
Algebraic order of operations refers to the order of operations in which the given equation is to be solved.
The order of operations are
1. Parenthesis
2. Exponentials
3. Multiplication and division
4. Addition and subtraction
Step 2
For example, ${\displaystyle {(2+3)}^2\times 3+4}$
${\displaystyle ={\left(5\right)}^2\times 3+4}$ (parenthesis)
${\displaystyle =25\times 3+4}$ (exponents)
${\displaystyle =75+4}$ (multiplication)
${\displaystyle =79}$ (addition)

Algebraic order of operations refers to the order of operations in which the given equation is to be solved.
- Parenthesis
- Exponentials
- Multiplication and division
- Addition and subtraction
${\displaystyle {(2+3)}^2\times 3+4}$
${\displaystyle ={\left(5\right)}^2\times 3+4}$ - paranthesis
${\displaystyle =25\times 3+4}$ - exponents
${\displaystyle =75+4}$ - multiplication
${\displaystyle =79}$ - addition

Algebraic order of operations refers to the order of operations in which the given equation is to be solved. The order of operations are parenthesis, exponentials, multiplication and division, addition and subtraction.