130, 260,390,520,650,780,910.1040.
So the largest three digit number with factors of '5' & '13' is 910.
975
No. Consider 13 or 23.
936. All numbers divisible by 12 and 13 are multiplies of the lowest common multiple of 12 and 13 which is 156. 999 ÷ 156 = 621/52 ⇒ greatest multiple of 156 not bigger than 999 is 6 x 156 = 936.
-70
A number is divisible by 13 if it is a multiple of 13. In other words, 13 times a number results in a big number that is divisible by 13.
There is no answer to this question. No matter what big number one comes up with, it can be multiplied by 13 to make an even bigger number.
975
-10
No. Consider 13 or 23.
104
936. All numbers divisible by 12 and 13 are multiplies of the lowest common multiple of 12 and 13 which is 156. 999 ÷ 156 = 621/52 ⇒ greatest multiple of 156 not bigger than 999 is 6 x 156 = 936.
-70
A number is divisible by 13 if it is a multiple of 13. In other words, 13 times a number results in a big number that is divisible by 13.
There is no answer to this question. No matter what big number one comes up with, it can be multiplied by 13 to make an even bigger number.
No. All multiples of 8 are even, but 141 is odd, so 141 is not divisible by 8. ------------------------------------------ To test if a number is divisible by 8, add 4 times the hundreds digit to 2 times the tens digit to the ones digit; if this sum is divisible by 8, then so is the original number. The test can be repeated on the sum, so continue the summing process until a single digit remains - only if this single digit is an 8 is the original number divisible by 8. 141 → 4 × 1 + 2 × 4 + 1 × 1 = 13 13→ 4 × 0 + 2 × 1 + 3 = 5 5 is not 8, so 141 is not divisible by 8 141 ÷ 8 has a remainder of 5.
Starting with 104 (which is 8 x 13), then 117, 130, 143, 156, . . . . , 962, 975, & 988.
13
First check if it is divisible by 13. You need to delete the last digit from the number, then subtract 9 times the deleted digit from the remaining number. If what is left is divisible by 13, then so is the original number. For example. 195 The last digit is 5 so we delete that. Now 9x5=45 and we must subtract that from 195 So we have 19-45=-26 which is clearly divisible by 13. Now for 11 you need another test. Alternately add and subtract the digits from left to right. (You can think of the first digit as being 'added' to zero.) If the result (including 0) is divisible by 11, the number is also. Example: to see whether 365167484 is divisible by 11, start by subtracting: [0+]3-6+5-1+6-7+4-8+4 = 0; therefore 365167484 is divisible by 11. If your numbers passes both the divisibility tests, for 11 and 13, then it is divisible by both.