Problem 3. The number of giant pandas in China at the beginning of the year 20 was 9205. The population of pandas has been growing at the rate of 6(t - 2000)² pandas per year since then. (Here t denotes the year so that t = 2000 is the beginning of the 2000, t = 2000.5 is the middle of the year 2000, and so on.)
Problem 3. The number of giant pandas in China at the beginning of the year 20 was 9205. The population of pandas has been growing at the rate of 6(t - 2000)² pandas per year since then. (Here t denotes the year so that t = 2000 is the beginning of the 2000, t = 2000.5 is the middle of the year 2000, and so on.)
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter6: Vector Spaces
Section6.7: Applications
Problem 14EQ
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![Problem 3.
The number of giant pandas in China at the beginning of the year 2000
was 9205. The population of pandas has been growing at the rate of
6(t - 2000) ²
pandas per year since then. (Here t denotes the year so that t = 2000 is the beginning of the year
2000, t = 2000.5 is the middle of the year 2000, and so on.)
Use the Net Change Theorem to find the number of giant pandas at the beginning of the year
2010. Show your work carefully.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fccb12541-f03c-4364-b254-717b046c8787%2F5adf1290-ef1c-461c-aa60-477582519b86%2F8gvqxb5_processed.png&w=3840&q=75)
Transcribed Image Text:Problem 3.
The number of giant pandas in China at the beginning of the year 2000
was 9205. The population of pandas has been growing at the rate of
6(t - 2000) ²
pandas per year since then. (Here t denotes the year so that t = 2000 is the beginning of the year
2000, t = 2000.5 is the middle of the year 2000, and so on.)
Use the Net Change Theorem to find the number of giant pandas at the beginning of the year
2010. Show your work carefully.
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