# BODMAS: Necessity of Mathematics

Finding the answer is as simple as adding, subtracting, multiplying, or dividing when dealing with two numbers and only one mathematical operation, and most of us can do it easily. But what if there are multiple numbers and operations to take into account? We will have a difficult time solving it because multiple answers can be found by using multiple operators in different sequences, and we all know that there can only be one answer. Fortunately, mathematics is a logic-based discipline. As is often the case, there are a few simple principles to follow that will help us determine the correct order in which to perform the calculations. These principles are known as the order of operations.

BODMAS is one such commonly used order of operation, and it will be discussed further in the article.

Order of operations: The order of operations is a set of basic precedence rules that we use to solve any mathematical equation with multiple operations. When a subexpression appears between two operators, we need help determining the order of operations. The BODMAS and PEMDAS rules are two well-known orders of operations. They have made it possible to solve problems with multiple operators simply. We will discuss the order of operations later in the article, but first, let us look at an example to see how important the order of operations is.

Let us use 5 x (2 + 3) as an example to better understand the use of the correct order of operation. If you are unsure about the order of operations, you can solve it by first multiplying 5 by 2, and then adding 3 to it. As a result, the final answer is 13, which is incorrect. The correct way to do it is to first solve the operations between the brackets. As a result, we’ll start by adding 2 and 3. Now that we’ve solved the bracket, we’ll multiply 5 by 5 to get the final result of 25, which is the correct answer for the preceding example. The preceding example shows that the order of operations is extremely important in solving complex problems.

BODMAS: It is the abbreviation for Brackets, Order, Division, Multiplication, Addition, and Subtraction, or when all of the aforementioned operations are combined, they are abbreviated as BODMAS. In questions with multiple operators, it is an order of operations that should be followed. One important point to remember is that when using this rule, one should always follow the correct sequence; otherwise, one may end up with answers that are not correct.

BODMAS is used to solve a wide variety of complex simplification problems. When answering a long question about simplification, one must follow the order specified in BODMAS. If a bracket is present in the problem, it should be solved first, and similarly, it is present, it should be solved first. If this order is not followed, the outcome may differ. BODMAS questions are asked in every critical examination, so it is critical to practice a large number of problems on this topic.BODMAS is the foundation of all complex calculations. The preference order specified in this phenomenal rule must be followed.

It demonstrates how to use mathematical procedures to solve a mathematical phrase. If the expression contains multiple brackets, begin solving inside the vinculum, bar, or line bracket first, followed by the round bracket, curly bracket, square bracket, and then solve the order (means power and roots, etc), division, multiplication, addition, and finally subtraction. As a result, the BODMAS rule is used to evaluate mathematical expressions and deal with complex calculations correctly. Every student should memorize the sequence and concept of Bodmas in order to solve complex math problems quickly and correctly.

We discussed the order of operations as well as BODMAS in the preceding article. These are the fundamentals of mathematics, and every student should fully understand them. If a student is having difficulty understanding such mathematical topics. They can enlist the assistance of Cuemath. It is an online platform with the goal of providing a high-quality education to every child.