Five years ago a family was in debt $9.000. They are now in debt $10,000. Assuming their indebtedness is changing at a rate proportional to their indebtedness, predict their indebted- ness 5 years from now.
Five years ago a family was in debt $9.000. They are now in debt $10,000. Assuming their indebtedness is changing at a rate proportional to their indebtedness, predict their indebted- ness 5 years from now.
Chapter6: Exponential And Logarithmic Functions
Section6.1: Exponential Functions
Problem 64SE: A car was valued at 38,000 in the year 2007. By 2013, the value had depreciated to 11,000 If the...
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What's the process to get the answer in this problem about application of differential equation?
![Five years ago a family was in debt $9.000. They are now in debt $10,000. Assuming their
indebtedness is changing at a rate proportional to their indebtedness, predict their indebted-
ness 5 years from now.
60
Ans: Ng =¢10, DOO
9
= $ 11, .1|](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Faf2dc8c6-23a2-477d-9916-53df969568b5%2F203dcbcc-44a9-4bfc-8b74-d388b0cdd8a9%2F97ss6c8_processed.png&w=3840&q=75)
Transcribed Image Text:Five years ago a family was in debt $9.000. They are now in debt $10,000. Assuming their
indebtedness is changing at a rate proportional to their indebtedness, predict their indebted-
ness 5 years from now.
60
Ans: Ng =¢10, DOO
9
= $ 11, .1|
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