We are interested in when the second derivative is equal to zero. This actually happens a few times with our data set, but there is only one equivalence point. With our data there are a number of consecutive places early on where the second derivative is zero. To figure out why this happens, suppose we have a function whose second derivative is always zero. So we have dy 0. What is for this function? fip dx dy dr? With that derivative, what kind of function must y be? Conclusion: If f(x) is a function on an interval, then f"(x) = on that interval.

We are interested in when the second derivative is equal to zero. This actually happens a few times with our data set, but there is only one equivalence point. With our data there are a number of consecutive places early on where the second derivative is zero. To figure out why this happens, suppose we have a function whose second derivative is always zero. So we have dy 0. What is for this function? fip dx dy dr? With that derivative, what kind of function must y be? Conclusion: If f(x) is a function on an interval, then f"(x) = on that interval.

Name: Left Column is mL of NaOHRight Column is pH level We are interested in
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Description: Left Column is mL of NaOHRight Column is pH level We are interested in when the second derivative is equal to zero. This actually happens a fewtimes with our data set, but there is only one equivalence point. With our data there are anumber of consec

College Algebra

10th Edition

ISBN:9781337282291

Author:Ron Larson

Publisher:Ron Larson

Chapter5: Exponential And Logarithmic Functions

Section5.5: Exponential And Logarithmic Models

Problem 3ECP: Estimate the age of a newly discovered fossil for which the ratio of carbon-14 to carbon-12 is...

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