Question

Simplify $3+3$of $3\div 3$of$3\times 3$

Answer 1

Hint: To solve such complex looking expressions of simple addition, subtraction, multiplication, and division we can go with BODMAS rule. Which allows us to solve these expressions easily. As this rule sets the priority and helps us to understand which need to be solved first. As BODMAS stands for Bracket off Division Multiplication, addition and then subtraction. Means first we need to solve the bracket part, then we have to do division, then multiplication, then addition and then finally subtraction. For our question let us first make it like an expression, As we know that in maths ‘of’ means multiplication.

Complete step by step answer:
 So now going with our question
$3+3$of $3\div 3$of$3\times 3$
To change it into perfect Expression we had to eliminate ‘of’ and write it in numerical and addition, multiplication, subtraction and in division form. So as I already stated ‘of’ means multiplication, so
\[\left( 3+3 \right)\times (3\div 3)\times (3\times 3)\]
Solving it further by BODMAS rule, stated to solve first bracket; so
\[(6)\times (1)\times (9)\]
As now there is only the multiplication in whole expression so we can solve it now directly, so
$54$ .
Hence, 54 is the answer .i.e. $3+3$of $3\div 3$of $3\times 3=54$

Note: For any of the expressions which are made through the 4 basic maths functions, i.e. addition, subtraction, multiplication, division and bracket you can solve it through the BODMAS Rule. Keep it in mind that the rule states about how to set priority to solve an expression.