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How many 4 digits number formed of only odd digits are divisible by five

Asked Mar 18, 2010, 12:47 AM — 3 Answers
How many 4 digits number formed of only odd digits are divisible by five

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muskan12's Avatar
muskan12 Posts: 7, Reputation: 1
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#2

Mar 18, 2010, 12:48 AM
How many 4 digits number formed of only odd digits are divisible by five
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mathwiz3502's Avatar
mathwiz3502 Posts: 121, Reputation: 8
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#3

Mar 18, 2010, 01:47 AM
The same answer to how many 3 digit numbers consist of only odd digits.
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galactus's Avatar
galactus Posts: 2,272, Reputation: 1436
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#4

Mar 18, 2010, 06:13 AM
Assuming repetition is allowed and 0 is not used because it is not an odd digit.

There are 5 odd digits: 1,3,5,7,9

Then, there are 5 choices for the first digit, 5 for the second, 5 for the third. But, for a number to be divisible by 5 it must end in 0 or 5. Since 0 is not an odd digit, we use the 5 and there is one choice.

5*5*5*1
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