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The sum of the number 56 and the number obtained on reversing the digits is divided by 11. Write the quotient?
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The sum of the number 56 and the number obtained on reversing the digi...
Sum of the number 56 and the number obtained on reversing the digits:
To find the sum of the number 56 and the number obtained on reversing the digits, we need to reverse the digits of 56 and then add it to 56.

Step 1: Reverse the digits of 56
The number 56 has two digits, 5 and 6. To reverse the digits, we swap their positions, resulting in the number 65.

Step 2: Add the reversed number to 56
Now, we add the reversed number 65 to 56.
56 + 65 = 121

Dividing the sum by 11:
To divide the sum of 121 by 11, we need to find the quotient.

Step 1: Divide 121 by 11
When we divide 121 by 11, we get a quotient of 11 and a remainder of 0.
So, 121 ÷ 11 = 11 remainder 0.

Step 2: Write the quotient
The quotient is the whole number result of the division. In this case, the quotient is 11.

Explanation:
The sum of the number 56 and the number obtained on reversing the digits is 121. When we divide 121 by 11, we get a quotient of 11. This means that the result of dividing the sum by 11 is 11.

In mathematical terms, we can express this as:
(56 + 65) ÷ 11 = 121 ÷ 11 = 11

Summary:
- The sum of the number 56 and the number obtained on reversing the digits is 121.
- Dividing 121 by 11 gives a quotient of 11.
- Therefore, the quotient when the sum is divided by 11 is 11.
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The sum of the number 56 and the number obtained on reversing the digits is divided by 11. Write the quotient?
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