Let F be the set of all functions of the form f : N {0, 1}. Also, let G be the set of all functions of the form f: {0, 1}* → {a, b}.Then: O (a) (F| = |9| = |N| O (b) F| = |P(9)| 미 (c) 1지-P(N)| O (d) 1지S I9, but 지 O (e) |F| = |G| %3D %3! Select all possible options that apply. O

Consider functions f:{1,2,3,4,5,6,7}→{a,b,c,d,e,f}. How many functions have the property that f(1)≠c or f(2)≠f?

Suppose that f has a domain of [5, 13] and a range of [6, 16]. (a) What are the domain and range of the function y = f(x) + 2? (Use symbolic notation and fractions where needed. Give your answers as intervals in the form (*, *). Use the symbol ∞ for infinity and the appropriate type of parenthesis "(", ")", "[", or "]" depending on whether the interval is open or closed.) D= R =

Analyze the function below. Which of the following is/are true? 8 f (x²) 187_88 x+2 as x → −1+, ƒ (x) →∞as x → -1, f (x) → ∞ as x → -1+, f (x) → ∞ as x-2+, f (x) → ∞ as x → −2+, f (x) →∞as x→-2, f (x) → ∞ None of the above