Question

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Answer 1

We use BODMAS rule to solve the problem:

$\displaystyle\quad\bigg[\frac{156}{24}+\bigg\{\frac{-24}{56}+\frac{26}{112}\bigg\}\times \frac{112}{44}\bigg]$

$\displaystyle=\bigg[\frac{156}{24}+\bigg\{\frac{-48+26}{112}\bigg\}\times \frac{112}{44}\bigg]$

$\displaystyle=\bigg[\frac{156}{44}+\frac{-22}{112}\times \frac{112}{44}\bigg]$

$\displaystyle=\bigg[\frac{156}{44}-\frac{1}{2}\bigg]$

$\displaystyle=\bigg[\frac{156-22}{44}\bigg]$

$\displaystyle=\frac{134}{44}$

$\displaystyle=\frac{67}{22}$

Answer 2

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We use BODMAS rule to solve the problem:

$\displaystyle\quad\bigg[\frac{156}{24}+\bigg\{\frac{-24}{56}+\frac{26}{112}\bigg\}\times \frac{112}{44}\bigg][24156+{56−24+11226}×44112]</p><p></p><p>$$\displaystyle=\bigg[\frac{156}{24}+\bigg\{\frac{-48+26}{112}\bigg\}\times \frac{112}{44}\bigg]=[24156+{112−48+26}×44112]$

$\displaystyle=\bigg[\frac{156}{44}+\frac{-22}{112}\times \frac{112}{44}\bigg]=[44156+112−22×44112]$

$\displaystyle=\bigg[\frac{156}{44}-\frac{1}{2}\bigg]=[44156−21]$

$\displaystyle=\bigg[\frac{156-22}{44}\bigg]=[44156−22]$

$\displaystyle=\frac{134}{44}=44134$

$\displaystyle=\frac{67}{22}$

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