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During the real estate run-up in 2000-2008, the percentage of mortgages issued in a country that were subprime (normally classified as risky) could be approximated by 19.0 A(t) = 1+ 8.6(1.7)- percent (0 s ts 8) t years after the start of 2000. Graph the derivative A'(t) of A(t) using an extended domain of 0 sts 20. Determine the approximate coordinates of the maximum. (Round t and the maximum rate of change to one decimal place. Enter years to the nearest year.) during the year| The maximum rate of change occurs around t = of the percentage of mortgages that were subprime, we can say that the percentage of mortgages that were subprime was --Select-v most rapidly during| Since A'(t) represents the rate of change 1. when it -Select-- V at a rate of around percentage points per year. Determine the behavior of A'(t) at infinity. What do the answers tell you? As t- 00, A'(e) - percentage of mortgages that were subprime approaches ---Select-- . In the long term, assuming the trend shown in the model continues, the rate of change of the |. That is, the percentage of mortgages that were subprime

During the real estate run-up in 2000-2008, the percentage of mortgages issued in a country that were subprime (normally classified as risky) could be approximated by 19.0 A(t) = 1+ 8.6(1.7)- percent (0 s ts 8) t years after the start of 2000. Graph the derivative A'(t) of A(t) using an extended domain of 0 sts 20. Determine the approximate coordinates of the maximum. (Round t and the maximum rate of change to one decimal place. Enter years to the nearest year.) during the year| The maximum rate of change occurs around t = of the percentage of mortgages that were subprime, we can say that the percentage of mortgages that were subprime was --Select-v most rapidly during| Since A'(t) represents the rate of change 1. when it -Select-- V at a rate of around percentage points per year. Determine the behavior of A'(t) at infinity. What do the answers tell you? As t- 00, A'(e) - percentage of mortgages that were subprime approaches ---Select-- . In the long term, assuming the trend shown in the model continues, the rate of change of the |. That is, the percentage of mortgages that were subprime

Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)
Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)
6th Edition
ISBN:9781337111348
Author:Bruce Crauder, Benny Evans, Alan Noell
Publisher:Bruce Crauder, Benny Evans, Alan Noell
Chapter2: Graphical And Tabular Analysis
Section2.1: Tables And Trends
Problem 1TU: If a coffee filter is dropped, its velocity after t seconds is given by v(t)=4(10.0003t) feet per...
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During the real estate run-up in 2000-2008, the percentage of mortgages issued in a country that were subprime (normally classified as risky) could be approximated by 19.0 A(t) = 1+ 8.6(1.7)- percent (0 s ts 8) t years after the start of 2000. Graph the derivative A'(t) of A(t) using an extended domain of 0 sts 20. Determine the approximate coordinates of the maximum. (Round t and the maximum rate of change to one decimal place. Enter years to the nearest year.) during the year| The maximum rate of change occurs around t = of the percentage of mortgages that were subprime, we can say that the percentage of mortgages that were subprime was --Select-v most rapidly during| Since A'(t) represents the rate of change 1. when it -Select-- V at a rate of around percentage points per year. Determine the behavior of A'(t) at infinity. What do the answers tell you? As t- 00, A'(e) - percentage of mortgages that were subprime approaches ---Select-- . In the long term, assuming the trend shown in the model continues, the rate of change of the |. That is, the percentage of mortgages that were subprime
Transcribed Image Text:During the real estate run-up in 2000-2008, the percentage of mortgages issued in a country that were subprime (normally classified as risky) could be approximated by 19.0 A(t) = 1+ 8.6(1.7)- percent (0 s ts 8) t years after the start of 2000. Graph the derivative A'(t) of A(t) using an extended domain of 0 sts 20. Determine the approximate coordinates of the maximum. (Round t and the maximum rate of change to one decimal place. Enter years to the nearest year.) during the year| The maximum rate of change occurs around t = of the percentage of mortgages that were subprime, we can say that the percentage of mortgages that were subprime was --Select-v most rapidly during| Since A'(t) represents the rate of change 1. when it -Select-- V at a rate of around percentage points per year. Determine the behavior of A'(t) at infinity. What do the answers tell you? As t- 00, A'(e) - percentage of mortgages that were subprime approaches ---Select-- . In the long term, assuming the trend shown in the model continues, the rate of change of the |. That is, the percentage of mortgages that were subprime
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