(−0.3):(−1)= ?
\( (-0.3):(-1)=\text{ ?} \)
\( (-118):(-1)=\text{ ?} \)
\( (-17):(-1)=\text{ ?} \)
\( (-34.597):(-1)=\text{ ?} \)
\( (-3.8):(-1)=\text{ ?} \)
Note that we are dividing two negative numbers, so the result must be a positive number.
Let's rewrite the exercise in the form of a simple fraction:
Remember the rule:
Any number we divide by 1 will be equal to itself, therefore:
Firstly we need to realise that since we are dividing two negative numbers, the result must be a positive number.
Let's rewrite the exercise in the form of a simple fraction:
Remember the rule:
Any number we divide by 1 will be equal to itself, therefore:
Note that we are dividing two negative numbers, therefore the result must be a positive number.
Let's rewrite the exercise as a simple fraction:
Remember the rule:
Any number we divide by 1 will be equal to itself, therefore:
Note that we are dividing two negative numbers, which means that the result of the exercise must be a positive number.
Now let's rewrite the exercise in the form of a simple fraction:
Remembering the rule:
Any number divided by -1 equals the negative of itself, therefore:
Firstly we need to realise that since we are dividing two negative numbers, the result must be a positive number.
Let's rewrite the exercise in the form of a simple fraction:
Remember the rule:
Any number we divide by 1 will be equal to itself, therefore:
\( (+4):(-1)= \)
\( -42:-1=\text{ ?} \)
\( (-74):(-1)=\text{ ?} \)
\( (-8):(-1)=\text{ ?} \)
\( (-94.7):(-1)=\text{ ?} \)
Due to the fact that we are dividing a positive number by a negative number, the result must be a negative number:
Therefore:
Firstly we need to realise that since we are dividing two negative numbers, the result must be a positive number.
Let's rewrite the exercise in the form of a simple fraction:
Remember the rule:
Any number we divide by 1 will be equal to itself, therefore:
Firstly we need to realise that since we are dividing two negative numbers, the result must be a positive number.
Let's rewrite the exercise in the form of a simple fraction:
Remember the formula:
Any number we divide by 1 equals the number itself, therefore:
Firstly we need to realise that since we are dividing two negative numbers, the result must be a positive number.
Let's write the exercise in the form of a simple fraction:
Remember the rule:
Any number we divide by 1 will be equal to itself, therefore:
Firstly we need to realise that since we are dividing two negative numbers, the result must be a positive number.
Let's rewrite the exercise in the form of a simple fraction:
Remember the rule:
Any number we divide by 1 will be equal to itself, therefore:
\( -\frac{1}{8}:-1=\text{ ?} \)
Solve the following:
\( \frac{-50}{1}= \)
Solve the following:
\( \frac{850}{-1}= \)
Solve the following problem:
\( (-7\frac{1}{2}):(+1)= \)
\( (+24):(-6)= \)
Note that we are dividing two negative numbers and therefore the result must be a positive number.
Let's rewrite the exercise in the form of a simple fraction:
Remember the rule:
Any number we divide by 1 will be equal to itself, therefore:
Solve the following:
Note that we are dividing a negative number by a positive number, and therefore the result will necessarily be a negative number:
Let's remember the rule:
In other words, any number divided by 1 will be equal to itself.
Therefore:
Solve the following:
Let's note that we are dividing a positive number by a negative number, and therefore the result will necessarily be a negative number:
Let's remember the rule:
In other words, any number divided by 1 will be equal to itself.
Therefore:
Solve the following problem:
Note that we are dividing a negative number by a positive number, and therefore the result will necessarily be a negative number:
We will write the exercise in the following way:
Let's remember the rule:
In other words, any number divided by 1 will be equal to itself.
Therefore, the answer is:
Since we are dividing a positive number by a negative number, the result must be a negative number:
Therefore:
Solve the following:
\( \frac{60}{-120}= \)
Solve the following: