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FUNDAMENTOS DE COMPUTACION
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Choose the main technique to prove the following statement.
If n2n^2 is even, then nn is even.
Choose the main technique to prove the following statement.
If 5n2+6n+75n^2+6n+7 is odd, then nn is even.
Choose the main technique to prove the following statement.
If nn is even, then n2n^2 is even.
Choose the main technique to prove the following statement.
nn is even if and only if 5n2+6n+75n^2+6n+7 is odd.
Choose the main technique to prove the following statement.
The largest prime number does not exist.
Determine the form of the following statement:
The sum of two odd integers is even.
Determine the form of the following statement:
n^2 = 4 has a single positive solution.
Determine the form of the following statement:
3n - 6=9 has an integer solution.
Determine the form of the following statement:
Integer n is odd if and only if
n^2 is odd.
Determine the form of the following statement:
n^2=4 has integer solutions.