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

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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.

Which number must be subtracted from 7900 to get a perfect square?

Therefore 21 should be added to 7900 to get a perfect square. Q2 find the least number which must be subtracted from 2509 to make it a perfect square? Solution: First let us find the square of 2509 using long division method. The remainder is 9. Hence Therefore 9 should be subtracted from 2509 to get a perfect square.

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How to make a perfect cube with 35721?

However, if the number is multiplied by 7, the factors be grouped into triples of equal factors such that no factor is left over. Thus, 35721 should be multiplied by 7 to make it a perfect cube. Is there an error in this question or solution?

What is the least number which must be added to 7900?

The least number which must be added to 7900 to obtain a perfect square is 21 and the least number which must be subtracted from 2509 to make it a perfect square is 9. Recommend (0) Comment (0)

What is the sum of all numbers that are completely divisible by 23?

⇒ So, 23−21= 2 must be added to 1056 in order to sum completely divisible by 23. ∴ 1056+2= 1058 ∴ The least number should be added to 1056, so that the sum is completely divisible by 23 is 2. Answer verified by Toppr

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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 number must be added to 1056 to sum completely divisible by 23?

⇒ So, 23−21= 2 must be added to 1056 in order to sum completely divisible by 23. ∴ The least number should be added to 1056, so that the sum is completely divisible by 23 is 2. Was this answer helpful?