Find the derivative of the function.y = In(6x)Find the derivative of the function.y= In(3x² - x)+6x1dpFind- if p = In(q² ++9).dqdpdq=Find the derivative of the function.y = In(x8)liFind y'.y' =Find the derivative of the function.f(x) = In(8x+9)y = 2x - In(8x)

Here are the derivative formulas:dxd(ln(x))=x1 and dxdxn=nxn−1would be used to find derivatives…

Answered: Find the derivative of the function. y…

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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The Augsburg math club paid $200 for fancy souvenir water bottles that they are going to sell next year for $6 each at the Taste of Augsburg during Homecoming Weekend. Define two variables that relate quantities in this story. Which one is the input of this function and which one is the output? Write an equation for your function, and briefly explain why your function is valid.
2
i need the answer quickly
Find the area under the standard normal curve to the left of z=0.21�=0.21. Round your answer to four decimal places, if necessary.
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Find the derivative of the function. y= In(6x) Find the derivative of the function. y= In(x³) Find the derivative of the function. f(x) = In(8x+9) Find the derivative of the function. y= In(3x²-x)+6x Find difp In(+9). dq dp dq Find y' y=2x-In(8x) y' = A
Given the following values: P(A) = 0.25 P(A and B) = 0.14 P(B) = 0.32 Find the P(B | A) (Leave answer in decimal form with 2 decimals)
PROBLEM 2.25% PARTIAL DIFFERENTIAL LAGRANGE OPTIMIZATION In the era of the Covid 19 pandemic, we are required to consume lots of fresh fruits. The satisfaction of a consumer in consuming two kinds of fruit, namely Apples (X) and Oranges (Y) is: U = X3 Y2 income or budget to buy the two fruits is Rp. 250,000, the price of apples IDR 75,000/fruit and the price of oranges is IDR 25,000/fruit. a. How many apples and oranges must be obtained in order to achieve optimum satisfactionb. Calculate the optimum satisfaction value that can be achieved
The time path of resources is described by X(t) = X(0)e*". If you graphed In X(t) on the y-axis, and had time (t) on the x-axis, then what would be the intercept of the line you drew? In X(0) There isn't enough information to tell gx

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Find the derivative of the function. y = In(6x) Find the derivative of the function. y= In(3x² - x)+6x 1 dp Find - if p = In(q² + +9). dq dp dq = Find the derivative of the function. y = In(x8) li Find y'. y' = Find the derivative of the function. f(x) = In(8x+9) y = 2x - In(8x)