Question

60+ [ 20+ {175 ÷ 5-(30- 16 ÷4) ÷ 6}]

Answer 1

Given,

$\[60 + \left[ {20 + \{ 175 \div 5 - \left( {30 - 16 \div 4} \right) \div 6\} } \right]\]$

Solution,

$\[ = 60 + \left[ {20 + \{ 175 \div 5 - \left( {30 - 16 \div 4} \right) \div 6\} } \right]\]$

$\[ = 60 + \left[ {20 + \{ 175 \div 5 - \left( {30 - 4} \right) \div 6\} } \right]\]$

$\[ = 60 + \left[ {20 + \{ 175 \div 5 - 26 \div 6\} } \right]\]$

$\[\begin{array}{l} = 60 + \left[ {20 + \{ 35 - 26 \div 6\} } \right]\\ = 60 + \left[ {20 + \{ 92 \div 3\} } \right]\end{array}\]$

$\[ = 60 + \left[ {20 + \frac{92}{3}} \right]\]$

$\[ = 60 + \frac{{152}}{3}\]$

$\[ = \frac{{332}}{3}\]$

Hence the value is $\[\frac{{332}}{3}\]$

Answer 2

Answer:

Given equation : 60+ [ 20+ {175 ÷ 5-(30- 16 ÷4) ÷ 6}]

Step-by-step explanation:

solving according to VBODMAS rule ;

= 60+ [ 20+ {175 ÷ 5 - 26  ÷ 6}]

= 60+ [ 20+ {35 - 26 ÷ 6}]

= 60+ [ 20+ {92 ÷ 3}]

= 60+ [ 20+ 92 ÷3 ]

= 60 + $\frac{152}{3}$

= $\frac{332}{3}$

Therefore   $\frac{332}{3}$ is the answer