How do you simplify divided by $ 5 $ times $ 2 $ plus
Answer
588.3k+ views
Hint: Here will read the given word statement twice and then will convert it in the form of the mathematical expression one by one. We are asked to find the number divided by $ 5 $ times $ 2 $ plus Follow step by step approach.
Complete step-by-step answer:
Given that the divided by $ 5 $ times $ 2 $ plus
Therefore, it can be expressed as - \[20 \div 5 \times 2 + 3\]
Apply DMAS rule,
Division first, then multiplication and then addition –
\[ = \dfrac{{20}}{5} \times 2 + 3\]
Simplify the above expression by using the multiplication –
\[ = 4 \times 2 + 3\]
Simplify first two terms –
\[ = 8 + 3\]
Simplify finding the sum of the terms
$ = 11 $
So, the correct answer is “11”.
Note: Always read the word statements twice, as it is the base of the further solution and therefore understand it perfectly and then convert it in the form of mathematical expressions. Constants are the terms with fixed value and they can be positive or negative whereas the variables are terms which do not have any fixed value and are denoted by small alphabets such as x, y, z, a, b, etc. Be careful while using the basic mathematical rules for simplifications.
Complete step-by-step answer:
Given that the divided by $ 5 $ times $ 2 $ plus
Therefore, it can be expressed as - \[20 \div 5 \times 2 + 3\]
Apply DMAS rule,
Division first, then multiplication and then addition –
\[ = \dfrac{{20}}{5} \times 2 + 3\]
Simplify the above expression by using the multiplication –
\[ = 4 \times 2 + 3\]
Simplify first two terms –
\[ = 8 + 3\]
Simplify finding the sum of the terms
$ = 11 $
So, the correct answer is “11”.
Note: Always read the word statements twice, as it is the base of the further solution and therefore understand it perfectly and then convert it in the form of mathematical expressions. Constants are the terms with fixed value and they can be positive or negative whereas the variables are terms which do not have any fixed value and are denoted by small alphabets such as x, y, z, a, b, etc. Be careful while using the basic mathematical rules for simplifications.
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