How many different four-digit numbers can be made using the digits 1, 2, 3, 4, 5, 6 if no digit can be used more than once?

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How many different four-digit numbers can be made using the digits 1, 2, 3, 4, 5, 6 if no digit can be used more than once?

Mathematics
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please help me!! @jcoury @OregonDuck
what do you think?
im not sure!! like idk how to even solve for it. thats what i need help with.

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Other answers:

60 is the answer
it seems endless though lol :)
are you serious??!! how do you know this stuff??! lol.
i may be wrong am i @kropot72 ?
There are 6 choices for the first selection. Having chosen one number there are 5 choices for the second number, 4 choices for the third and 3 choices for the fourth. Therefore the number of four digit numbers is given by: \[\large 6\times5\times4\times3=you\ can\ calculate\]
360?! yess thats an option! thankyou!
You're welcome :)
360 is correct
shouldn't it be 6*5*4*3*2?
never doubt a champ
@niels5x9 Why do you think that?
because first you have six options then you have five options then four then three and finally two right?
oh oops 4 digit numbers i faileded
Never mind :)

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