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Bodmas rule

If + means -, - means x, x means ÷ and ÷ means +, then
36 x 2 + 8 ÷ 8 = ?
  • a)
    16
  • b)
    17
  • c)
    18
  • d)
    19
Correct answer is option 'C'. Can you explain this answer?

Ref: https://edurev.in/question/467561/If-means-means-x-x-means-divide-and-dividemeans-then36-x-2-8-divide8-a-16b-17c-18d-19Corre

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First substitute the mathematical operations according to the ques then apply BODMAS rule to solve 
I tried this way 
Hope it helps u
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FAQs on Bodmas rule

1. What is the BODMAS rule?
Ans. The BODMAS rule, also known as the order of operations, is a mathematical rule used to clarify the sequence in which different arithmetic operations should be performed in an equation. The acronym stands for Brackets, Orders (exponents and roots), Division and Multiplication, and Addition and Subtraction.
2. Why is the BODMAS rule important in mathematics?
Ans. The BODMAS rule is important in mathematics as it helps to establish a standard sequence of operations to solve mathematical expressions. By following this rule, mathematicians and students can avoid ambiguity and ensure that calculations are performed correctly.
3. Can you provide an example of the BODMAS rule in action?
Ans. Certainly! Let's consider the expression: 6 + 3 × 2 - 4 ÷ 2. According to the BODMAS rule, we should first perform the multiplication and division operations before addition and subtraction. Thus, the expression simplifies as follows: 6 + 6 - 2 = 10.
4. Does the BODMAS rule have exceptions?
Ans. While the BODMAS rule is generally applicable in mathematics, it is important to note that within brackets, the same rule applies. For example, if an expression has nested brackets, the innermost brackets should be evaluated first. However, if there are multiple operations within the same level of brackets, the order of left-to-right should be followed.
5. How can understanding the BODMAS rule help in solving complex mathematical problems?
Ans. Understanding the BODMAS rule is crucial in solving complex mathematical problems as it helps to simplify expressions and avoid errors. By applying the rule correctly, students can break down complex equations into smaller, manageable steps, making it easier to solve the problem accurately.
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