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Find f(1), f(2), f(3), and f(4) if f(n) is defined recur- sively by f(0) = 1 and for n = 0, 1, 2,... a) f(n+1)=f(n) +2. b) f(n+1)=3f(n). c) f(n+1)=27(n) d) f(n+1)= f(n)² + f(n) +1.

Find f(1), f(2), f(3), and f(4) if f(n) is defined recur- sively by f(0) = 1 and for n = 0, 1, 2,... a) f(n+1)=f(n) +2. b) f(n+1)=3f(n). c) f(n+1)=27(n) d) f(n+1)= f(n)² + f(n) +1.

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.2: Graphs Of Equations
Problem 78E
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\Question No.2 Find f(1), f(2), S (3), and f(4) if s(n) is defined recur- sively by f(0) = 1 and for n = 0, 1, 2, ... a) f(n + 1) = f (n) + 2. b) f (n + 1) =3f (n). c) f(n + 1) = 2/(W). d) f(n + 1) = r (n)? + S(n) + 1. Find f(1), S(2), S (3), f (4), and f(5) if f (n) is defined recursively by f (0) = 3 and for n = 0, 1, 2,... a) f(n + 1) = -2/ (n). b) f (n + 1) = 3f (n) +7. c) f(n + 1) = f(n)? – 2f (n) –- 2. d) f(n + 1) = 3/(m)/3. Find f (2), f(3), f(4), and f(5) if f is defined recur- sively by f(0) =-1, S(1) = 2, and for n= 1, 2, ... a) f(n + 1) = (n)+ 3f (n – 1). b) f(n + 1) = f (n)?f (n – 1). c) f(n + 1) = 3/ (n)2 – 45 (n - 1)2. d) f(n + 1) = f (n – 1)/5(n). Find f(2), S(3), S(4), and f(5) if s is defined recur- sively by f(0) = S(1) = 1 and for n = 1, 2, ... a) S(n + 1) = f (n) - S(n – 1). b) f (n + 1) = f (n)/ (n - 1). c) f(n + 1) =(n)2 + s(n - 1). d) f(n + 1) = (n)/S(n - 1). %3D %3D %3D
Transcribed Image Text:\Question No.2 Find f(1), f(2), S (3), and f(4) if s(n) is defined recur- sively by f(0) = 1 and for n = 0, 1, 2, ... a) f(n + 1) = f (n) + 2. b) f (n + 1) =3f (n). c) f(n + 1) = 2/(W). d) f(n + 1) = r (n)? + S(n) + 1. Find f(1), S(2), S (3), f (4), and f(5) if f (n) is defined recursively by f (0) = 3 and for n = 0, 1, 2,... a) f(n + 1) = -2/ (n). b) f (n + 1) = 3f (n) +7. c) f(n + 1) = f(n)? – 2f (n) –- 2. d) f(n + 1) = 3/(m)/3. Find f (2), f(3), f(4), and f(5) if f is defined recur- sively by f(0) =-1, S(1) = 2, and for n= 1, 2, ... a) f(n + 1) = (n)+ 3f (n – 1). b) f(n + 1) = f (n)?f (n – 1). c) f(n + 1) = 3/ (n)2 – 45 (n - 1)2. d) f(n + 1) = f (n – 1)/5(n). Find f(2), S(3), S(4), and f(5) if s is defined recur- sively by f(0) = S(1) = 1 and for n = 1, 2, ... a) S(n + 1) = f (n) - S(n – 1). b) f (n + 1) = f (n)/ (n - 1). c) f(n + 1) =(n)2 + s(n - 1). d) f(n + 1) = (n)/S(n - 1). %3D %3D %3D
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