Question

Give an example of an expression where subtraction is performed before division and the symbols$\left(\right),\left[\right],$ or$\left\{\right\}$ are not used.

Short answer

Required example is $\frac{9-5}{2}$

Step-by-step solution

- Order for simplification 

In general, in an expression terms are to divide from left to right then resultant term is to subtracted from left to right.

Subtraction is to performed first only if terms are written in$\left(\right),\left[\right],\left\{\right\},$ or fraction.

Since, symbols$\left(\right),\left[\right],\text{or}\left\{\right\}$ are not to be used. So two terms are to be written in fraction

- Write general expression in fraction

Since, general expression in fraction is of the form $\frac{a}{b}$ but to perform subtraction and then division. Let general form be$\frac{a-b}{c}$

- Write required example

Substitute 9 for $a$, 5 for $b$and 2 for $c$in general form

$\frac{9-5}{2}$

- Simplify 9-52

Subtract 5 from 9

$9-5=4$

Divide 4 by 2

$\frac{4}{2}=2$

Thus, required example is$\frac{9-5}{2}$