nallenge. Now show that for any set of n positive numbers, we have 1 (c1 + c2 + · · · + cn) ( – 1 > n? ... C1 C2 Cn th equality if, and only if, C1 = c2 = · · · = Cn . hallenge. Now solve Puzzle 2. (Hint: Let c be the cost of one gallon of pop on day i.)
nallenge. Now show that for any set of n positive numbers, we have 1 (c1 + c2 + · · · + cn) ( – 1 > n? ... C1 C2 Cn th equality if, and only if, C1 = c2 = · · · = Cn . hallenge. Now solve Puzzle 2. (Hint: Let c be the cost of one gallon of pop on day i.)
Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
ChapterA: Appendix
SectionA.3: Inequalities
Problem 10E: Of several angles, the degree measures are related in this way: mJKLmGHI the measure of the angle...
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Transcribed Image Text:Challenge. Now show that for any set of n positive numbers, we have
1
(c1 + c2 + · · · + cn) (
1
+• · ·+
Cn
> n?
C1
C2
with equality if, and only if, c1 = c2 =
= Cn·
. ..
Challenge. Now solve Puzzle 2. (Hint: Let c be the cost of one gallon of
gloop on day i.)
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