Chapter 12: Q. 1 (page 840)
Find all the solutions, real and complex, of the equation
Short Answer
The solution is .
Two roots are real and two are imaginary.
Chapter 12: Q. 1 (page 840)
Find all the solutions, real and complex, of the equation
The solution is .
Two roots are real and two are imaginary.
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Get started for freeIn Problems 51–60, write out each sum.
In Problems 51–66, determine whether each infinite geometric series converges or diverges. If it converges, find its sum.
In Problems 61–70, express each sum using summation notation.
Fibonacci Sequence: Let
define the nth term of a sequence.
(a) Show that u1= 1 and u2 = 1.
(b) Show that un+2 = un+1 + un.
(c) Draw the conclusion that {un} is the Fibonacci sequence.
In a(n) ______sequence the ratio of successive terms is a constant.
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