The quantity of a substance can be modeled by the function N(t) that satisfies the differential equation dN dt - N. One point on this function is N(2) = 160. 80 Based on this model, use a linear approximation to the graph of N at t = 2 to estimate the quantity of the substance at t = 1.8.
The quantity of a substance can be modeled by the function N(t) that satisfies the differential equation dN dt - N. One point on this function is N(2) = 160. 80 Based on this model, use a linear approximation to the graph of N at t = 2 to estimate the quantity of the substance at t = 1.8.
Chapter9: Quadratic Equations And Functions
Section9.6: Graph Quadratic Functions Using Properties
Problem 9.104TI: A path of a toy rocket thrown upward from the ground at a rate of 208 ft/sec is modeled by the...
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![The quantity of a substance can be modeled by the function N(t) that satisfies the
differential equation
dN
dt
1
- N. One point on this function is N(2) = 160.
80
Based on this model, use a linear approximation to the graph of N at t = 2 to
estimate the quantity of the substance at t = 1.8.
Answer:
Submit Answer](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F27d2443a-07a6-4cb4-87d8-dd3acc4516f1%2F4e707a8b-39db-4c91-b519-74c92af88eb3%2Frr0olxl_processed.png&w=3840&q=75)
Transcribed Image Text:The quantity of a substance can be modeled by the function N(t) that satisfies the
differential equation
dN
dt
1
- N. One point on this function is N(2) = 160.
80
Based on this model, use a linear approximation to the graph of N at t = 2 to
estimate the quantity of the substance at t = 1.8.
Answer:
Submit Answer
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