Given:
\(\rm \frac{{\left[ {\frac{3}{8}, - ,\left{ {\frac{3}{8}, - ,\left( {\frac{5}{8}, - ,\frac{3}{8}} \right)} \right}} \right],of,4.8, - ,0.9}}{{4\frac{1}{6}, \div ,2.5, \times ,0.2, \div ,\frac{1}{5},of,50, + ,\left( {\frac{3}{4}, - ,\frac{1}{8}} \right)}}\)
Concept used:
Calculation:
\(\rm \frac{{\left[ {\frac{3}{8}, - ,\left{ {\frac{3}{8}, - ,\left( {\frac{5}{8}, - ,\frac{3}{8}} \right)} \right}} \right],of,4.8, - ,0.9}}{{4\frac{1}{6}, \div ,2.5, \times ,0.2, \div ,\frac{1}{5},of,50, + ,\left( {\frac{3}{4}, - ,\frac{1}{8}} \right)}}\)
⇒ \(\rm \frac{{\left[ {\frac{3}{8}, - ,\left{ {\frac{3}{8}, - ,\left( {\frac{5, - ,3}{8}} \right)} \right}} \right],of,4.8, - ,0.9}}{{4\frac{1}{6}, \div ,2.5, \times ,0.2, \div ,\frac{1}{5},of,50, + ,\left( {\frac{6, - ,1}{8}} \right)}}\)
⇒ \(\rm \frac{{\left[ {\frac{3}{8}, - ,\left{ {\frac{3}{8}, - ,\left( {\frac{1}{4}} \right)} \right}} \right],of,4.8, - ,0.9}}{{4\frac{1}{6}, \div ,2.5, \times ,0.2, \div ,\frac{1}{5},of,50, + ,\left( {\frac{5}{8}} \right)}}\)
⇒ \(\rm \frac{{\left[ {\frac{3}{8}, - ,\left{ {\frac{3}{8}, -, {\frac{1}{4}}} \right}} \right],of,4.8, - ,0.9}}{{4\frac{1}{6}, \div ,2.5, \times ,0.2, \div ,\frac{1}{5},of,50, + ,{\frac{5}{8}}}}\)
⇒ \(\rm \frac{{\left[ {\frac{3}{8}, - ,\left{ {\frac{3, -,2}{8} {}} \right}} \right],of,4.8, - ,0.9}}{{4\frac{1}{6}, \div ,2.5, \times ,0.2, \div ,\frac{1}{5},of,50, + ,{\frac{5}{8}}}}\)
⇒ 461,÷,2.5,×,0.2,÷,51,of,50,+,85[83,−,81],of,4.8,−,0.9
⇒ 461,÷,2.5,×,0.2,÷,51,of,50,+,85[83,−,1],of,4.8,−,0.9
⇒ 461,÷,2.5,×,0.2,÷,51,of,50,+,8541,of,4.8,−,0.9
⇒ 625,÷,2.5,×,0.2,÷,10,+,851.2,−,0.9
⇒ 6,×,2.525,×,100.2,+,851.2,−,0.9
⇒ 301+,851.2,−,0.9
⇒ 1204,+,751.2,−,0.9
⇒ 120790.3
⇒ 7936
∴ Required answer is 7936.