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Solve the following
$\frac{10-[5-(5+10)] \div 5}{(-5+10)-(5-10) \div 5}=?$
Given:
$
\frac{10-[5-(5+10)] \div 5}{(-5+10)-(5-10) \div 5}
$
Concept used:
Follow the BODMAS rule according to the table given below:
Calculation:
$
\begin{aligned}
&{[10-\{5-(5+10)\} \div 5] /\{(-5+10)-(5-10) \div 5\}} \\
&\Rightarrow[10-\{5-15\} \div 5] /\{5+5 \div 5\} \\
&\Rightarrow[10-(-10) \div 5] /\{5+1\} \\
&\Rightarrow[10-(-2)] / 6 \\
&\Rightarrow[10+2] / 6 \\
&\Rightarrow 2
\end{aligned}
$
$\therefore$ The value of the given expression is 2 .