Math, asked by abhay274, 1 year ago

Find the sum of all three digit numbers which leaves remainder 2 when divided by 3

Answers

Answered by Anonymous
7
101 is the first and 998 is the last three digit number which leaves remainder 2 when divided by 3
So, first term=101 and last term=998
also, Required AP = 101, 104, 107.........998
then, common difference=3
Now, nth term= 998
or, a+(n-1)d = 998
or, 101+(n-1)3 = 998
or, n = 300
so, There are 300 terms.

Now, Sum = 300/2{a+l}
or, Sum = 300/2(101+998)
or, Sum = 300/2× 1099
or, Sum = 150× 1099
Hence, Sum = 164850

So, the correct answer is 164850.

Hope it helped
plss mark brainliest

abhay274: Your answer is wrong in multiplication becomes 164850
Anonymous: Ohkk I'll correct it but plss mark brainliest.
abhay274: I ask one more question
Anonymous: Ohkk pucho yahin
Anonymous: nahi to phir inbox me message kr do
Similar questions