MATHS
posted by Nicky .
I am less than 500. I am divisible by 11 and 5. I have three digits. The sum of my digits is 14

275

To be divisible by both 11 and 5, the number must be a multiple of 55
those are: 55, 110, 165, 220, 275, ..
ahh, 275 has its digits add up to 14
For questions in the area of "pure" math such as this question, for me the method of obtaining the answer was more important than the answer itself.
Respond to this Question
Similar Questions

teaching math
Indicate whether the deductive reasoning used is an example of affirming the hypothesis or denying the conclusion. If a number is divisible by 3, then the sum of the digits of that number is divisible by 3. The sum of the digits of … 
teaching math
Indicate whether the deductive reasoning used is an example of affirming the hypothesis or denying the conclusion. If a number is divisible by 3, then the sum of the digits of that number is divisible by 3. The sum of the digits of … 
5th grade
I am a 3digit number divisible by three my tens digit is three times as great as my hundreds digit and the sum of my digits is 15 if you reverse my digits i am divisible by 6 as well as by three 
Math
120 Are the last two digits divisible by 4 Are the last three digits divisble by 8 Are the sum of the digits divisible by 9 1048 Are the last three digits divisible by 8 
Math
120 Are the last two digits divisible by 4 Are the last three digits divisble by 8 Are the sum of the digits divisible by 9 1048 Are the last three digits divisible by 8 
Maths
I am a twodigit number greater than 50. The product of my digits is not 12, but 12 goes into it exactly. The sum of my digits is odd. The sum of my digits is less than 13 What am I? 
Maths
I’m a 4digit number. My 1st 2 digits from the left are divisible by 5. My 3rd and 4th digits from the left are divisible by 9. The sum of my digits is 18. Each of my digit is different. I’m divisible by 4. I’m less than 6000. … 
Math
1.) What is the conclusion of the following conditional? 
Maths
I am less than 500 . I am divisible by 11 and 5. I have three digits. The sum of my digits is 14. 
algebra ,
8th grade homework: 3 digits, divisible by 5, odd number, product of the digits is 15, sum of the digits is less than 10 and it less than 12 by 12.