Can you explain your answer and logic step by steps. and state any laws or def. you used Thank you!
Let's consider 8 unfilled positions that we want to fill with characters(comprising of Uppercase letters, lowercase letters, digits and underscore) such that they form identifiers.
_ _ _ _ _ _ _ _ (8 unfilled positions)
Now, to fill the first position, we have 53 characters(26 Uppercase letters + 26 Lowercase letters + 1 underscore).
Therefore, Number of Identifiers with length 1 = 53.
Now, to fill the second position, we have 63 characters(26 Uppercase letters+26 Lowercase letters + 1 Underscore + 10 digits[0-9]).
Therefore, we have 63 characters to fill the second position.
Since an identifier with length 2 will be combination of characters at position 1 and position 2,
the number of identifiers with length 2 = 53(for first position) X 63(for second position) = 53 * 63 = 3339
Similarly, for third position, we have 63 characters.
Number of identifiers with length 3 = 53 * 63 * 63 = 53 * 632
Number of identifiers with length 4 = 53 * 63 * 63 * 63 = 53 * 633
Number of identifiers with length 5 = 53 * 63 * 63 * 63 * 63= 53 * 634
Number of identifiers with length 6 = 53 * 63 * 63 * 63 * 63 * 63= 53 * 635
Number of identifiers with length 7 = 53 * 63 * 63 * 63 * 63 * 63 * 63= 53 * 636
Number of identifiers with length 8 = 53 * 63 * 63 * 63 * 63 * 63 * 63 * 63= 53 * 637
Sum of these will give the total number of words with length <=8 but these will contain the reserved words. We have to subtract the number of reserved words to get the total number of identifiers.
Therefore, number of identifiers with length <=8 = 53 + 53*63 + 53 * 632 + 53 * 633 + 53 * 634 + 53 * 635+ 53 * 636 + 53 * 637 - 29 = 2.1213317 X 1014 . .
Hope you get it.
Can you explain your answer and logic step by steps. and state any laws or def....
Please help me understand the following question thank you so much Show the following equivalence using both truth tables and the laws of logic. In your laws of logic solution, justify each of your steps by stating which law you are using. P ↔ Q is equivalent to ¬P ↔ ¬Q.
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