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Suppose that one number contains the same digit as another number, but in resverse order. What is true about the difference of...Asked by Linda
Suppose that one number contains the same digit as another number, but in resverse order. What is true about the difference of the two number?
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Answered by
kagila
i need help
Answered by
Leo
I don't get the question. Two different numbers share a digit. "But in reverse order"? What does reverse order mean? What is being reversed?
Answered by
Steve
as in 346 and 643
The difference will always be divisible by 9.
we can work with a 4-digit number, but the logic works for any number of digits. If the digits are
a,b,c,d then the value is
abcd = 1000a+100b+10c+d
dcba = 1000d+100c+10b+a
abcd-dcba =
999a + 90b - 90c - 999d
The difference will always be divisible by 9.
we can work with a 4-digit number, but the logic works for any number of digits. If the digits are
a,b,c,d then the value is
abcd = 1000a+100b+10c+d
dcba = 1000d+100c+10b+a
abcd-dcba =
999a + 90b - 90c - 999d
Answered by
Landon
The difference between three-fifths of a number and 7 is -36.
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