find how many natural number are there between 100 and 700 which are divisible by 6
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Hi.
Here is your answer----
__________________________
The numbers which are divisible by 6 between 100 and 700 are----
{ 102, 108, 114,..................696}
We can see the sequence is in A.P. as each term differs from the succeeding terms by 6.
Thus,
First term(a) = 102
Common difference(d) = 108 - 102
= 6
Last term(l) = 696.
Using the Formula,
l = a + (n-1)d
696 = 102 + (n-1)6
6(n-1) = 594
n -1 = 99
n = 100
Thus, the number of terms divisible by 6 between 100 and 700 is 100 terms.
___________________________
Hope it helps.
Have a nice day.
Here is your answer----
__________________________
The numbers which are divisible by 6 between 100 and 700 are----
{ 102, 108, 114,..................696}
We can see the sequence is in A.P. as each term differs from the succeeding terms by 6.
Thus,
First term(a) = 102
Common difference(d) = 108 - 102
= 6
Last term(l) = 696.
Using the Formula,
l = a + (n-1)d
696 = 102 + (n-1)6
6(n-1) = 594
n -1 = 99
n = 100
Thus, the number of terms divisible by 6 between 100 and 700 is 100 terms.
___________________________
Hope it helps.
Have a nice day.
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