The quantity of a substance can be modeled by the function C(t)C(t) that satisfies the differential equation dCdt=−120C.dtdC​=−201​C. One point on this function is C(2)=140.C(2)=140. Based on this model, use a linear approximation to the graph of CC at t=2t=2 to estimate the quantity of the substance at t=1.9

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Chapter31: Customary Vernier Calipers And Height Gages
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The quantity of a substance can be modeled by the function C(t)C(t) that satisfies the differential equation dCdt=−120C.dtdC​=−201​C. One point on this function is C(2)=140.C(2)=140. Based on this model, use a linear approximation to the graph of CC at t=2t=2 to estimate the quantity of the substance at t=1.9

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Question 2 - 2 Points
May 02, 9:06:51 PM
The quantity of a substance can be modeled by the function C(t) that
satisfies the differential equation
dC
dt
1
C. One point on this function is
20
C(2) = 140. Based on this model, use a linear approximation to the graph
of C' at t = 2 to estimate the quantity of the substance at t = 1.9.
Answer:
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Transcribed Image Text:9:06 PM Sun May 2 * 30% O deltamath.com + AA A DeltaMath gato-docs.its.txstate.edu/slac/Subject/Math/Calc... b My Tutoring | bartleby Delta Math Student Help Video Tools - < Back ( Previous Question Next Question > Patrick Cole Question 2 - 2 Points May 02, 9:06:51 PM The quantity of a substance can be modeled by the function C(t) that satisfies the differential equation dC dt 1 C. One point on this function is 20 C(2) = 140. Based on this model, use a linear approximation to the graph of C' at t = 2 to estimate the quantity of the substance at t = 1.9. Answer: Submit Answer
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