What do you get when you divide a $64-$bit number by $2?$ Correct answer has to be general, that is$,$ it has to be true for any $64-$bit number.

Find the smallest integer n that makes the following true: when you divide a $64-$bit by $2,$ the quotient is always an n$-$bit number.

Which statement is true?$$

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Group of answer choices

A n$=32$ bit quotient and a remainder bit.

A n$=64$ bit quotient and a remainder bit.

A n$=63$ bit quotient and a remainder bit.

A n$=32$ bit quotient and there is no reminder.

A n$=64$ bit quotient and there is no reminder.

A n$=63$ bit quotient and there is no reminder.