Question

A postman puts 5248 letters in 8 groups . How many letters are there in each groups​

Answer 1

As per the given in the above question we have,

The given details is provided as follows,

The give data is,

Number of letters is 5245.

Number of group is 8.

We have to find the number of letters in group.

Thus, the letters in the group is as bellows,

$= 5248 \div 8$

Solving above we get,

$= 656$

Hence 656 letters in each group.

Answer 2

Answer:

The number of letters in each group is $656$ letters.

Step-by-step explanation:

Given : Number of letters = $5248$

          Number of groups = $8$

To find : How many letters are there in each groups?

Solution :

• It is given that the number of letters = $5248$

               Number of groups = $8$

• We have to find the number of letters in each group.
• To find the number of letters in each group, we have to divide total number of letters by number of groups.

• The required equation becomes,

        Number of letters in each group = $\frac{5248}{8}$

                                                       = $656$ letters

• ∴ The number of letters in each group is $656$ letters.