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The log of the field metabolic rate (FMR) or the log of the total energy expenditure per day in excess of growth is calculated for pronghorm fawns using Nagy's formula E(x) = 0.774 +0.716 ln(x), where x is the mass of the fawn (in g) and E(x) is the log of the energy expenditure (in kJ/day). a. Compute the derivative E'(x). E'(x) = kJ/day/day. b. Find the log of the energy expenditure when x = 13000, E(13000) = kJ/day. Compute E' (13000). E' (13000): = kJ/day/day.

The log of the field metabolic rate (FMR) or the log of the total energy expenditure per day in excess of growth is calculated for pronghorm fawns using Nagy's formula E(x) = 0.774 +0.716 ln(x), where x is the mass of the fawn (in g) and E(x) is the log of the energy expenditure (in kJ/day). a. Compute the derivative E'(x). E'(x) = kJ/day/day. b. Find the log of the energy expenditure when x = 13000, E(13000) = kJ/day. Compute E' (13000). E' (13000): = kJ/day/day.

College Algebra
College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter6: Exponential And Logarithmic Functions
Section6.1: Exponential Functions
Problem 60SE: The formula for the amount A in an investmentaccount with a nominal interest rate r at any timet is...
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The log of the field metabolic rate (FMR) or the log of the total energy expenditure per day in excess of growth is calculated for pronghorm fawns using Nagy's formula E(x) = 0.774 +0.716 ln(x), where x is the mass of the fawn (in g) and E(x) is the log of the energy expenditure (in kJ/day). a. Compute the derivative E' (x). E'(x) = kJ/day/day. b. Find the log of the energy expenditure when x = 13000, E(13000) = kJ/day. Compute E' (13000). E' (13000) = You should think about the biological interpretation of these results and sketch the graph of the function. kJ/day/day.
Transcribed Image Text:The log of the field metabolic rate (FMR) or the log of the total energy expenditure per day in excess of growth is calculated for pronghorm fawns using Nagy's formula E(x) = 0.774 +0.716 ln(x), where x is the mass of the fawn (in g) and E(x) is the log of the energy expenditure (in kJ/day). a. Compute the derivative E' (x). E'(x) = kJ/day/day. b. Find the log of the energy expenditure when x = 13000, E(13000) = kJ/day. Compute E' (13000). E' (13000) = You should think about the biological interpretation of these results and sketch the graph of the function. kJ/day/day.
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