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11 integers are arbitrarily chosen. Prove that 2 of them have the same unit digit

In a class of 30 students, 11 students like mathematics, 12 students like geography, and 12 students do not like mathematics nor geography. How many students like mathematics and geography


Consider the following sequence of successive numbers of the 2k -th power: 1, 2^2k, 3^2k, 4 ^2k, 5 ^2k, ... Show that the difference between the numbers in this sequence is odd for all k ∈ N.
“The product of two odd numbers is odd.”
Using Direct proof method
The sum of two even numbers is even.
Using Direct proof method
make a truth table
(~p∧q) ∨ (p∧~q)
Statement: “If n is any even integer, then ”
Using Direct proof method
a) How many cards must be selected from a standard deck of 52 cards to guarantee that at least three cards of the same suit are chosen? b) How many must be selected to guarantee that at least three hearts are selected?
01. A) Let a, b, and c be integers, where a = 0. Then (i) If a | b and a | c, then a | (b + c); (ii) If a | b, then a | bc for all integers c; (iii) If a | b and b | c, then a | c. Course Code: CSE-1102 B) Use Algorithm of Modular Exponentiation to find 1231001 mod 101
Given: An=3an-1 - 4an-3 + f(n) find the particular soulution an^(p) when a) f(1) = n2(2)^n b) f(n) = n(3)^n
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