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What is the maximum and minimum number of digits in the sum of any two four digit numbers?

What is the maximum and minimum number of digits in the sum of any two four digit numbers?

The largest four digit number is 9999, and thus, a maximum value can be obtained by adding 9999 and 9999, and the resultant number will be having the maximum number of digits. Therefore, the maximum number of digits of the resultant number, when two four-digit numbers are added is 5.

What is the maximum number of digits possible in the sum if we add two five digits number?

If we add it twice , we get. 9999+9999=19998 which is a five digit number.

What can be minimum sum of digits for a 4 digit number?

The minimum number of digits in a sum of any two four digit numbers are 4 and the minimum number of digits in a sum of any two four digit numbers are 5.

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How many maximum numbers can you make with 2 digits?

The smallest one-digit number is 1 (one) and greatest one-digit number is 9. All the digits become numbers when used as a number. (ii) There are 90 numbers of two digits. The smallest two-digit number is 10 and greatest two-digit number is 99.

How do you find the maximum number of digits?

So for maximum number of digits we have to add two greatest 6 digit numbers and for minimum number of digits we have to add two smallest 6 digit numbers. So the addition of two greatest 6 digit numbers is = 999999 + 999999 = 1999998.

What can be maximum sum of the digits for a 4 digit number?

R D Sharma – Mathematics 9 The largest four digit number is 9999, and thus, a maximum value can be obtained by adding 9999 and 9999, and the resultant number will be having the maximum number of digits. Therefore, the maximum number of digits of the resultant number, when two four-digit numbers are added is 5.

What is the minimum sum of the digits of a 5 digit number?

The smallest 5-digit number is 10,000. Their sum is 99,999 + 10,000 = 1,09,999.

What can be the maximum sum of digits for a 4 digit number Mcq?

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2. What can be the maximum sum of digits for a 4 digit number? Explanation: The sum of digits will be maximum when all the digits are 9. Thus, the sum will be maximum for the number 9999, which is 36.

How many numbers can you make with 3 digits?

There are, you see, 3 x 2 x 1 = 6 possible ways of arranging the three digits. Therefore in that set of 720 possibilities, each unique combination of three digits is represented 6 times.

How many total 3 digit numbers are there?

900 three
Thus, there are 9 × 10 × 10 = 900 three-digit numbers in all. Therefore there are 900 three-digit numbers in all.

What is the maximum number of digits in the repeating block of digits in the decimal expansion of 1 17 perform the division to determine your answer?

Question 5: What can the maximum number of digits be in the repeating block of digits in the decimal expansion of 1/17? Perform the division to check your answer. Thus, maximum number of digits in the repeating block is 17.

How many 5 digit number are there in all?

90,000 five
As the name says, a 5-digit number compulsorily has 5-digits in it. The smallest 5-digit number is 10,000 and the greatest 5-digit number is 99,999. There are 90,000 five-digit numbers in all.

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How to find the minimum possible sum of two numbers?

Given an array of digits (values are from 0 to 9), find the minimum possible sum of two numbers formed from digits of the array. All digits of given array must be used to form the two numbers. Examples: Since we want to minimize the sum of two numbers to be formed, we must divide all digits in two halves and assign half-half digits to them.

How to minimize the sum of two numbers in an array?

All digits of given array must be used to form the two numbers. Recommended: Please solve it on “ PRACTICE ” first, before moving on to the solution. Since we want to minimize the sum of two numbers to be formed, we must divide all digits in two halves and assign half-half digits to them.

Can we replace digit 5 with digit 6?

We are allowed to replace digit 5 with digit 6 and vice versa in either or both the given numbers. Recommended: Please solve it on “ PRACTICE ” first, before moving on to the solution.

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