Question

simplify:
216÷(24-6)+2*(53-14-6)​

Answer 1

$216 \div (24 - 6) + 2 \times (53 - 14 - 6)$

$216 \div (18) + 2 \times (39 - 6)$

$0.08 3 + 2 \times (33)$

$0.083 + 66$

$66.083$

Answer 2

Given:

216÷(24-6)+2*(53-14-6)

To find:

Simplification of the given expression.

Solution:

To simplify such type of expressions, we use the BODMAS rule where

B is Bracket ( ).

O is Order or Power.

D is Division.

M is Multiplication.

A is Addition.

S is Subtraction.

In this rule, the first priority is given to those numbers/terms in brackets and the least priority is for subtraction.

Here, $(24-6)$ and $(53-14-6)$ are given in brackets. Hence, we will simplify them first.

$24-6=18$

$53-14-6=33$

Therefore, the expression can be rewritten as $216$ ÷ $18+2*33$.

After the brackets, the next priority is for division since no power/order is mentioned here.

Divide $216$ by $18$.

$216$ ÷ $18=12$

Substitute the value of $12$ in the expression and rewriting as:

$12+2*33$

After division, the next priority is for multiplication. Multiply $2$ with $33$ to get:

$2*33=66$

Rewriting the expression again by substituting in the value:

$12+66$

Now, finally adding the two numbers to get a sum of:

$12+66=78$

Simplification of the expression 216÷(24-6)+2*(53-14-6) gives the answer 78.