What smallest number should be added to 2957 so that sum is completely divisible by 17?

The answer to the question is: 1, the smallest number to be added to 2957 to get a number that is completely divisible by 17.

What smallest number should be added to 4456 so that the sum is completely divisible by 6 1 point?

When we divide 4456 by 6 we get 4 as a remainder. So to make it a complete no divisible by 6 wuthout leaving any remainder, we have to add 2 to 4456. So the smallest no is 2 .

What is smallest number should be added to 8444 such that the sum is completely divisible by 7?

What smallest number should be added to 8444 such that the sum is completely divisible by 7? Hence, 5 should be added to 8444 such that the sum is completely divisible by 7.

What least number should be added to 1001 so that the sum is divisible by 23?

As when we divide 1000 by 23 we get 11 as the remainder. So 11 is the requisite answer.

Which of these number is not divisible by 3?

For a number to be divisible by 3 sum of digits must be divisible by 3. Since 25 is not divisible by 3, therefore 28492 is not divisible by 3.

Which smallest number should be added to 80 to make it a perfect square?

Hence, the least number 1 is added to 80 to make it a perfect square.

What is the smallest number to be added to 1000 to make the sum divisible by 22 and 6?

Divide 1000 by 45 to get 22.2.

What least number should be added to 1000000 so that the sum is exactly divisible by 83?

If you divide 10,000 by 83 you get 120 with a remainder of 40. That means you have 40 left over and you would need another 43 (40 + 43) to make 83. So you would need to add 43 to 10,000 to make it a multiple of 83.

What is the smallest 3 digit number divisible by 6?

120
Here 24 × 4 = 96 and 24 × 5 = 120 Thus, 120 is the required smallest three digit number which is exactly divisible by 6, 8 and 12.

Which is the smallest number must be added to 2203 so that we get a perfect square?

Correct Option: C Clearly, 6 should be added to 2203 to get a perfect square.

What is the smallest number with the sum of 9 and 2?

Input : s = 9, d = 2 Output : 18 There are many other possible numbers like 45, 54, 90, etc with sum of digits as 9 and number of digits as 2. The smallest of them is 18.

How to find the smallest number evenly divisible by first n numbers?

Smallest number divisible by first n numbers. Given a number n find the smallest number evenly divisible by each number 1 to n. Examples: If you observe carefully the ans must be the LCM of the numbers 1 to n. Initialize ans = 1. Iterate over all the numbers from i = 1 to i = n. At the i’th iteration ans = LCM(1, 2, …….., i).

What will be the remainder if 234 is divided by 13?

On Dividing A Certain Number By 234, We Get 43 As Remainder. If The Same Number Is Divided By 13, What Will Be The Remainder? then, number= 234*x+43—–> (1).

Which number is divisible by 13?

Divide 2458 by 13 and we get remainder as 1. Then 131=12. Adding 12 to 2458 we get 2470 which is divisible by 13. Thus answer is 1. Question 20.