5) For the following situations, explain which concept, method, and/or formula from chapter 14 you would need to use to solve the problem, and why: a. I'm checking the size of an eagle's nest at the top of a tall tree for an ecological study. I want to know its volume, but due to its location, I must measure it from a distance and my measurements may be incorrect.

Q: Describe what a partial derivative means geometrically.

A: Describe what a partial derivative means geometrically.

Q: Find the derivative using the long method y = vx + 2

A:

Q: What are application of 1st principle method of derivative?

A: First principle method: Differentiation from first principles: Given a function y=f(x) its first…

Q: A simple curve that often makes a good model for the variable costs of a company, as a function of…

A: Given : a curve that makes a good model for the variable costs of the company and has the form -…

Q: What are the maximum and minimum values in application of derivatives?

A: We have to define the maximum and minimum values in application of derivatives.

Q: Please answer i will rate you for sure.     Consider the curve y=x^(4)+ax^(2)+bx+c passing…

A: The given curve is:y=x4+ax2+bx+c

Q: What role does the derivative play in defining slopes, tangent lines, and rates of change?

A: To determine the role of derivative of a function in defining slopes, tangent lines and rate of…

Q: Find the slope of the tangents to the curve at the points (P1 and P2) where it crosses the x-axis.…

A:

Q: 4х — у (A) х+у 4х + у (B) х+у 4х + у х+у 4х — у D х+у

A: The given function is:4x2+2xy+y2=0

Q: As an application of partial derivative of multi-variable functions, provide one page about Lagrange…

A:

Q: On which open interval is the derivative positive/ negative .

A: Given:

Q: Explain how to find a first partial derivative of a function oftwo variables.

A: To get the first partial derivative of a function z = f(x, y) with respect to x we have to…

Q: 1 2 3. - 1

A: