Form the competition equation (alternative term competition ratio) where a is the largest of the numbers that give your months of birth while b is the equivalent smallest number. (January = 1, ... December = 12). Determine if {Yn} is a growing sequence, ie if yn + 1> yn for all n => 0. Note: if the sequence is growing, it is not enough to just calculate a number of values in beginning and state that these finite number of terms form a finite growing sequence. You have to show what applies to the whole sequence.
Form the competition equation (alternative term competition ratio) where a is the largest of the numbers that give your months of birth while b is the equivalent smallest number. (January = 1, ... December = 12). Determine if {Yn} is a growing sequence, ie if yn + 1> yn for all n => 0. Note: if the sequence is growing, it is not enough to just calculate a number of values in beginning and state that these finite number of terms form a finite growing sequence. You have to show what applies to the whole sequence.
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.3: Geometric Sequences
Problem 81E
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Form the competition equation (alternative term competition ratio) where a is the largest of the numbers that give your months of birth while b is the equivalent smallest number. (January = 1, ... December = 12). Determine if {Yn} is a growing sequence, ie if yn + 1> yn for all n => 0. Note: if the sequence is growing, it is not enough to just calculate a number of values in beginning and state that these finite number of terms form a finite growing sequence. You have to show what applies to the whole sequence.
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