Content: Derivatives of Exponential and Logarithmic Function Summative Number: 3Q3 Part 1. Derivative of Exponential Functions : Direction: Determine the first derivative and slope of the function given its point of tangency. 1. y = e(3x2-x+5) P(2,-1) 2. y = 4(5x2+3) P(-1,3) 3. y = (3x + 4) (5x-7) P(1,6) Part 2. Derivative of Logarithmic Functions Direction: Determine the first derivative and slope of the function given its point of tangency. 1. y = log,(5x + 3x-7) P(2,5) 2. y = log1,(7x2 - 6x + 10) P(-3,2) 3. y = In(9x? + 4x – 23) P(0,1)
Content: Derivatives of Exponential and Logarithmic Function Summative Number: 3Q3 Part 1. Derivative of Exponential Functions : Direction: Determine the first derivative and slope of the function given its point of tangency. 1. y = e(3x2-x+5) P(2,-1) 2. y = 4(5x2+3) P(-1,3) 3. y = (3x + 4) (5x-7) P(1,6) Part 2. Derivative of Logarithmic Functions Direction: Determine the first derivative and slope of the function given its point of tangency. 1. y = log,(5x + 3x-7) P(2,5) 2. y = log1,(7x2 - 6x + 10) P(-3,2) 3. y = In(9x? + 4x – 23) P(0,1)
Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)
6th Edition
ISBN:9781337111348
Author:Bruce Crauder, Benny Evans, Alan Noell
Publisher:Bruce Crauder, Benny Evans, Alan Noell
Chapter2: Graphical And Tabular Analysis
Section2.6: Optimization
Problem 24E
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