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How to prove the following proposition? Let negl 1 and negl 2 be negligible functions. Then, 1. The function negl 3 defined by negl 3

How to prove the following proposition?

Let negl1 and negl2 be negligible functions. Then,

1. The function negl3 defined by negl3 (n) = negl1 (n) + negl2 (n) is negligible.

2. For any positive polynomial p, the function negl4 defined by negl4 (n) = p(n)negl1 (n) is negligible.

As the book shows the definition as show below, I did not know where to start.

image text in transcribed

DEFINITION 3.4 A function f is negligible if for every polynomial p(-) there exists an N such that for all integers n > N it holds that f(n) N it holds that f(n)

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