Asked by Anonymous
I don't remember what problem I struggled to understand... But it was something like this...
There are 3000 numbers so how many of them are odd.. Something like that.. Please give me a problem like that and please teach me!!!!
I hope you know what I am talking about!!
There are 3000 numbers so how many of them are odd.. Something like that.. Please give me a problem like that and please teach me!!!!
I hope you know what I am talking about!!
Answers
Answered by
MathMate
An example problem could be:
between 1 and 1000, how many numbers are neither divisible by 2 nor by 3.
So from 1 to 1000, 500 numbers are divisible by 2 (even numbers), and from 1 to 999, there are 333 numbers divisible by 3.
However, between 1 and 996 (next number is 1002)there are 166 numbers divisible by 6 (i.e. both 2 and 3).
So the number of numbers divisible by 2 OR by 3 would be 500+333-166=667, so there are 1000-667=333 numbers which are neither divisible by 2 nor by 3.
between 1 and 1000, how many numbers are neither divisible by 2 nor by 3.
So from 1 to 1000, 500 numbers are divisible by 2 (even numbers), and from 1 to 999, there are 333 numbers divisible by 3.
However, between 1 and 996 (next number is 1002)there are 166 numbers divisible by 6 (i.e. both 2 and 3).
So the number of numbers divisible by 2 OR by 3 would be 500+333-166=667, so there are 1000-667=333 numbers which are neither divisible by 2 nor by 3.
There are no AI answers yet. The ability to request AI answers is coming soon!
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.