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k>0 k<0 01 Growth = always increasing Ex: 2) Q(t)=2(1.5) 0.61 Decay always decreasing Ex: 4) Q(t)=2(1.5)-0.61

k>0 k<0 01 Growth = always increasing Ex: 2) Q(t)=2(1.5) 0.61 Decay always decreasing Ex: 4) Q(t)=2(1.5)-0.61

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.3: The Natural Exponential Function
Problem 42E
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Calculus I 

Please graph the four examples.

Thank you 

 

k>0 k<0 0<b<l Decay always decreasing Ex: 1) Q(t)=2(.75) 0.61 Growth always increasing Ex: 3) Q(t)=2(.75)-0.6/ Note: It is often useful to rewrite this type of module using exponent laws. b>1 Growth = always increasing Ex: 2) Q(t)=2(1.5) 0.61 Decay always decreasing Ex: 4) Q(t)=2(1.5)-0.61
Transcribed Image Text:k>0 k<0 0<b<l Decay always decreasing Ex: 1) Q(t)=2(.75) 0.61 Growth always increasing Ex: 3) Q(t)=2(.75)-0.6/ Note: It is often useful to rewrite this type of module using exponent laws. b>1 Growth = always increasing Ex: 2) Q(t)=2(1.5) 0.61 Decay always decreasing Ex: 4) Q(t)=2(1.5)-0.61
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