How many times does $5$ go into $6$?
Answer
524.1k+ views
Hint: Here, in the given question, we need to find how many times $5$ go into $6$. The term ‘times’ in mathematics refers to the operation of multiplication. So basically we need to find the number which must be multiplied with $5$ such that we obtain the highest number which is less than or equal to $6$. For finding out the number, we need to consider the division of $6$ by $5$.
Complete step-by-step answer:
According to the statement we have to find the number of times can $5$ go into $6$.
We know that How many times can $5$ go into $6$ is the same as asking “How much is $6$ divided by $5$.
So this is a division problem, it can be written as $\dfrac{6}{5}$, which gives the value $1.2$.
From the above division, we got the value $1.2$. Considering the whole number part of this value, we get the number of times to be equal to $1$.
Hence, the required number of times in which $5$ can go into $6$ is $1$.
So, the correct answer is “1”.
Note: When you get a question like ‘how many times does $5$ go into $6$?’ just think of it as how many times you can fit $5$ into $6$. Don’t conclude the result of the division of $6$ by $5$ as the final answer because in the given question we have been asked the number of times in which $5$ can go into $6$. Therefore, that number cannot be a decimal number and has to be a whole number. For this reason, we considered the whole number part as the result of division.
Complete step-by-step answer:
According to the statement we have to find the number of times can $5$ go into $6$.
We know that How many times can $5$ go into $6$ is the same as asking “How much is $6$ divided by $5$.
So this is a division problem, it can be written as $\dfrac{6}{5}$, which gives the value $1.2$.
From the above division, we got the value $1.2$. Considering the whole number part of this value, we get the number of times to be equal to $1$.
Hence, the required number of times in which $5$ can go into $6$ is $1$.
So, the correct answer is “1”.
Note: When you get a question like ‘how many times does $5$ go into $6$?’ just think of it as how many times you can fit $5$ into $6$. Don’t conclude the result of the division of $6$ by $5$ as the final answer because in the given question we have been asked the number of times in which $5$ can go into $6$. Therefore, that number cannot be a decimal number and has to be a whole number. For this reason, we considered the whole number part as the result of division.
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