You must have had a friend who must have told you to think of a number and do various things to it, and then without knowing your original number, telling you what number you ended up with. Here are two examples. Examine why they work.
1) Choose a number. Double it. Add nine. Add your original number. Divide by three. Add four. Subtract your original number. Your result is seven.
2) Write down any three-digit number (for example, 425). Make a six-digit number by
repeating these digits in the same order (425425). Your new number is divisible by 7.11 and 13.
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1.. number..2
double it..4
4+9=13
add original no. 13+2= 15÷3=5
add 2 5+2=7...
2...any 3 digit no..123
repeating..we ll get..123123
..which is divivsible by 13 and7.11..
I get(^.^)
double it..4
4+9=13
add original no. 13+2= 15÷3=5
add 2 5+2=7...
2...any 3 digit no..123
repeating..we ll get..123123
..which is divivsible by 13 and7.11..
I get(^.^)
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