Math, asked by Kchowdaiah1971, 9 months ago

can u find a four digit number with different digits in it and it begins and ends with an odd number and has two even numbers. More over the number is divisible by 19 and 519?​

Answers

Answered by ybsv2004
5

Answer:

9861

Step-by-step explanation:

Find the LCM of 19 and 519.

19 = 1 X 19

519 = 1 X 3 X 173

Since they have no common factors except 1, the LCM of 19 and 519 = 19 x 519 = 9861

This no. satisfies all the above conditions.

Hope this helps you!

Please mark this answer as the brainliest!

Answered by eudora
1

The four digit number would be 9861.

Step-by-step explanation:

The given numbers 19 and 519 are the co-prime numbers. Take LCM of these numbers.

LCM of 19, 519 = 3 × 173 × 19 = 9861

9861 and its multiples are the numbers which is divisible by 19 and 519 both.

But other multiples of 9861 would be more than 4 digit number.

Therefore, the 4 digit number is 9861 that is begins and ends with an odd number and has two even numbers.

The four digit number would be 9861.

Learn more about LCM : https://brainly.in/question/3170256

Similar questions