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How many 4-digit numbers begin with an odd digit and end

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Manager
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How many 4-digit numbers begin with an odd digit and end [#permalink]  12 Dec 2003, 20:49
How many 4-digit numbers begin with an odd digit and end
with an even digit?

a. 250
b. 500
c. 2,000
d. 2,500
e. 5,000
Manager
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[#permalink]  12 Dec 2003, 21:10
Could anyone kindly illustrate the reason?
Senior Manager
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[#permalink]  12 Dec 2003, 21:14
5 ways of selecting the first digit = 1,3,5,7,9
10 ways each of selecting the 2nd and 3rd digit
5 ways of selecting the 4th digit = 2,4,6,8,0

= 5 * 10 * 10 5
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[#permalink]  12 Dec 2003, 21:37
there are 9999 minus 999 four digit numbers. (9000)

So how many start with odd digits?

They can begin with 1,3,5,7 or 9, and there are 1000 numbers per "set".

So, 5000.

How many of these end with an even digit? Half, or 2500.

This does, however, give me an interesting question idea...
[#permalink] 12 Dec 2003, 21:37
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How many 4-digit numbers begin with an odd digit and end

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