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Problem 1 Problem 2 Problem 3 Problem 4 Problem 5. A sequence is defined by f(0) = -20, f(m) = f(m1) 5forn 1. 1. Explain why f{1) = -20 5. 2. Explain why f(3) =-20 5 55. 3. Complete the expression: f(10) = -20 _. Explain your reasoning. A sequence is defined by f(0) = -4, f{n) = f(m 1) 2forn 1. Write a definition for the nit term of the sequence. Here is the recursive definition of a sequence: f(1) = 4, f(m) = 2+ f(m 1) form 2. 1. Find the first 5 terms of the sequence. 2. Graph the value of the term as a function of the term number. 3. Is the sequence arithmetic, geometric, or neither? Explain how you know. Here is a graph of sequence Ad. Define Af recursively using function notation. 60 50 40 30 20 10 Value mo 4243 4 5 6 term number (From Unit 1, Lesson 7.) Guana a fe i (From Unit 1, Lesson 6.) Write the first five terms of each sequence. Determine whether each sequence is arithmetic, geometric, or neither. j.a(1) = 5,afn) = alm 1)+3forn 2. 2.b(1) = 1, b(m) = 3+ b(n 1) form 2. 3.e(1) = 3,efm) = -e(m 1) + 1forn 2. 4.d(1) = 6, d(n) = d{m 1) + nforn 2