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How many 4 digit numbers are divisible by 4 if no digits are repeated. Sorry I don't know the answer !!!!! Actually i was trying to understand the explanation given in the following link. The link explained abt. 6 digit numbers, i just thought to make it simple. https://mathforum.org/library/drmath/view/56154.html
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How many 4 digit numbers are divisible by 4 if no digits are repeated. Sorry I don't know the answer !!!!! Actually i was trying to understand the explanation given in the following link. The link explained abt. 6 digit numbers, i just thought to make it simple. https://mathforum.org/library/drmath/view/56154.html
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Well I have not seen the link but my logic would be thus:
a number is divisible by 4 if the last 2 digits are divisible by 4.
which could be 04,08,12,16,20,24......96. There are 24 numbers. However since numbers cannot repeat - 44,88 are out. So it leaves us with 22 numbers.
for a four digit number to occur the first digit can be 1-9 (9 options) and second number can be 0-9 (10 options) However again since numbers cannot repeat.
Second number of the 4 digit number = 10 - 2 (2 digits have already been used in by the last 2 digits of the 4 digit number) = 8
First number of the 4 digit number = 9 - 3 (same logic) = 6
so each number (04-96) stipulated above can have (6)(8) options.
So total is (6)(8)(22) = 1056 .
is that right?
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This topic has been closed and archived due to inactivity or violation of community quality standards. No more replies are possible here.
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