how many 3 digit numbers are there in which are divisible by 6 & solve it by giving explaination
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3-digit number divisible by 6 are: 102, 108, 114,... , 996
This is an A.P. in which a = 102, d = 6 and l = 996
Let the number of terms be n. Then tn = 996.
a + (n - 1)d = 996
102 + (n - 1) x 6 = 996
6 x (n - 1) = 894
(n - 1) = 149
n = 150
Number of terms = 150.
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every 6th no. is divisible by 6. so, starting from 100 to 999 the first no. divisible by 6 is 102
then next is 102+6 i.e. 108 and so on till 996. now, use sequence and series
a=102 the first term
b=996 the last term
d=6 interval
b=a+(n-1)d; n is the answer
solve it to get the answer
then next is 102+6 i.e. 108 and so on till 996. now, use sequence and series
a=102 the first term
b=996 the last term
d=6 interval
b=a+(n-1)d; n is the answer
solve it to get the answer
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