3 Digit Numbers Divisible By 13

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3 Digit Numbers Divisible By 13
3 Digit Numbers Divisible By 13


3 Digit Numbers Divisible By 13 -

Rule For a number N to check whether it is divisible by 13 or not subtract the last 2 digits of the number N from the 4 times multiple of the res t of the number However it

So the sequence of three digit numbers which are divisible by 13 are 104 117 130 988 It is an AP with first term a 104 and common difference d 13 Let there be n terms in

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All three digit numbers which are divisible by 13 are 104 117 130 143 988 This is an AP in which a 104 d 117 104 13 and l 988 Let the number of

A number is completely divisible by 3 if the sum of its digits is divisible by 3 You can also repeat this rule until you get a single digit sum Example 1 Check whether 93 is divisible

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Total 5 digit Numbers Divisible By 4 Can Be Formed Using 0 1 2 3 4 5

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We know that the smallest three digit number is 100 On dividing 100 by 13 we get a remainder of 9 Therefore if we add remaining 13 9 4 to 100 resultant number

Let the digits be of a three digit number be a b c a b c We want a b c 13 a b c 13 and 10b c 1 mod 4 10 b c 1 mod 4 Since for a number

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Find The Of All 3 digit Natural Numbers Which Are Divisible By 13

https://www.toppr.com/ask/question/find-the-sum-of...
So the sequence of three digit numbers which are divisible by 13 are 104 117 130 988 It is an AP with first term a 104 and common difference d 13 Let there be n terms in

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Find The Sum Of All Three Digit Natural Numbers Which Are Divisible By 13

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Find the sum of all three digit natural numbers which are divisible by 13 Solution Given AP series with first term a 104 and difference d 13 AP 104 117 130 988 a

So the sequence of three digit numbers which are divisible by 13 are 104 117 130 988 It is an AP with first term a 104 and common difference d 13 Let there be n terms in

Find the sum of all three digit natural numbers which are divisible by 13 Solution Given AP series with first term a 104 and difference d 13 AP 104 117 130 988 a

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