(1– (C+D)), provided (C+D) < 1. where K1 Assume that P and Q are two positive distinct real roots of the quadratic equation 2- (P+ Q)t+ PQ=0. (27) Thus, we deduce that (P+ Q)² > 4PQ. (28) Substituting (25) and (26) into (28), we get the condition (20). Thus, the proof is now completed.O
(1– (C+D)), provided (C+D) < 1. where K1 Assume that P and Q are two positive distinct real roots of the quadratic equation 2- (P+ Q)t+ PQ=0. (27) Thus, we deduce that (P+ Q)² > 4PQ. (28) Substituting (25) and (26) into (28), we get the condition (20). Thus, the proof is now completed.O
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section: Chapter Questions
Problem 63RE
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