a two digit number sum of six when we add 8 to that two digit number should get reversed
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Answer:
If a number has a sum of digits of 6, then it's divisible by 3.
But if you add 8, then it can't be divisible by 3. So, it can't be the same digits with the same sum.
If you don't understand something just ask.
Update:
What of we didn’t add 8?
Number “ab” → reversed “ba”
a*10 + b + n = b*10 + a
9*a - 9*b + n = 0
9*a + n = 9*b
n = 9*k
Example n = 9
9*a + 9 = 9*b
a+1 = b
→
12 + 9 = 21
23 + 9 = 32
34 + 9 = 43
45 + 9 = 54
56 + 9 = 65
67 + 9 = 76
78 + 9 = 87
89 + 9 = 98
But none of them has a sum of 6.
Step-by-step explanation:
hope it helps you bro
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