Simplify: $$\left[\left(26 \div \frac{4}{2}\right) \times \left\{8 \div 2 \times \frac{12 - 2}{5} \right\} \div \left\{4 \times 4 \div 3 \right\} \right]$$​

Correct option is B

Given: 

$$\left[\left(26 \div \frac{4}{2}\right) \times \left\{8 \div 2 \times \frac{12 - 2}{5} \right\} \div \left\{4 \times 4 \div 3 \right\} \right]$$ 

Concept Used: 

Solution: 

$$\left[\left(26 \div \frac{4}{2}\right) \times \left\{8 \div 2 \times \frac{12 - 2}{5} \right\} \div \left\{4 \times 4 \div 3 \right\} \right]$$

= $$\left[\left(26 \times \frac{1}{2}\right) \times \left\{4 \times \frac{10}{5} \right\} \div \left\{4 \times \frac4 3 \right\} \right]$$ 

= $$\left[13\times \left\{4 \times 2 \right\} \div \left\{\frac{16} 3 \right\} \right]$$ 

= $$\left[13\times 8 \times \left\{\frac{3} {16} \right\} \right]$$ 

= $$13\times \frac{3} {2}$$ 

= $$\frac{39} {2}$$ 

= 19.5