
Fill in the blanks: $\_\_\_ \div ( - 6) = - 12$
Answer
496.8k+ views
Hint: In this question we have to find the number in the missing place. So first of all we will assume the number to be $x$ .
So we will put this number in the expression, after that we will simplify the value by applying the formula.
We will use the basic division formula i.e.
$a \div b = \dfrac{a}{b}$
Or it can be written as
$a \div b = a \times \dfrac{1}{b}$
Complete step by step answer:
Here we have $\_\_\_ \div ( - 6) = - 12$ .
Let us assume the missing number to be
$x$ .
So by putting the value, we can write
$x \div ( - 6) = - 12$
Now we will apply the formula
$a \div b = a \times \dfrac{1}{b}$
According to the formula, we can write
$x \times \dfrac{1}{{ - 6}} = - 12$
On cross multiplying, it gives:
$x = - 6 \times - 12$
It gives,
$x = 72$ .
So our missing number is
$72 \div ( - 6) = - 12$
Hence the required answer is $72$.
Note:
We should note that when we multiply two negative values, it gives us a positive result.
So in the above solution when we multiply two negative values, it gives a positive result i.e.$ - 6 \times ( - 12)$.
We should note that multiplication and division are closely interrelated. Division is the inverse operation of multiplication.
So we will put this number in the expression, after that we will simplify the value by applying the formula.
We will use the basic division formula i.e.
$a \div b = \dfrac{a}{b}$
Or it can be written as
$a \div b = a \times \dfrac{1}{b}$
Complete step by step answer:
Here we have $\_\_\_ \div ( - 6) = - 12$ .
Let us assume the missing number to be
$x$ .
So by putting the value, we can write
$x \div ( - 6) = - 12$
Now we will apply the formula
$a \div b = a \times \dfrac{1}{b}$
According to the formula, we can write
$x \times \dfrac{1}{{ - 6}} = - 12$
On cross multiplying, it gives:
$x = - 6 \times - 12$
It gives,
$x = 72$ .
So our missing number is
$72 \div ( - 6) = - 12$
Hence the required answer is $72$.
Note:
We should note that when we multiply two negative values, it gives us a positive result.
So in the above solution when we multiply two negative values, it gives a positive result i.e.$ - 6 \times ( - 12)$.
We should note that multiplication and division are closely interrelated. Division is the inverse operation of multiplication.
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