Question

How do you evaluate the expression $\dfrac{{63}}{7} \times (5 - 2)$ ?

Answer 1

Hint: According to the BODMAS rule; first simplify the border, secondly evaluate division then Multiplication, after that solve addition and in the last evaluate subtraction.
Here, first evaluate the bracket $(5 - 2)$ and then simplify the division $\dfrac{{63}}{7}$ .

Complete step-by-step answer:
Consider the expression: $\dfrac{{63}}{7} \times (5 - 2)$
Evaluate the expression by using the BODMAS rule.
We use a rule while solving this type of expression.
The rule of B.O.D.M.A.S.
B stands for bracket
O stands for of
D stands for Division
M stands for Multiplication
A is Addition
S is subtraction
Now, solve the expression
$\dfrac{{63}}{7} \times (5 - 2)$
First we evaluate the bracket:
$ \Rightarrow \dfrac{{63}}{7} \times 3$
Evaluate the division:
$ \Rightarrow 9 \times 3$
$ \Rightarrow 27$

Final Answer: The solution of the given expression $\dfrac{{63}}{7} \times (5 - 2)$is $27$.

Note:
We can solve the division first
$9 \times (5 - 2)$
Solve the bracket $(5 - 2)$.
$9 \times 3$
Now simplify the multiplication,
$27$